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TÔHOKU MATHEMATICAL JOURNAL

— SECOND SERIES —

GENERAL INDEX

VOL. 1 (1949/50) – VOL. 51 (1999)

PUBLISHED BY THE

MATHEMATICAL INSTITUTE OF TÔHOKU UNIVERSITY

GENERAL INDEX

ABE, Ei-ichi: Dualité de Tannaka des groupes algébriques................. . . . . 12 (1960), 327–332

ABE, Eiichi and KANNO, Tsuneo: Some remarks on algebraic groups... . . . . 11 (1959), 376–384

ABE, Eiichi: Groupes simples de Chevalley.................................. . . . . 13 (1961), 253–267

ABE, Eiichi: Geometry in certain simple groups............................. . . . . 14 (1962), 64– 72

ABE, Eiichi: On simple groups associated with the real simple Lie alge-bras.............................................................................. . . . . 14 (1962), 244–262

ABE, Eiichi: Finite groups admitting Bruhat decompositions of type(An) . . . . 16 (1964), 130–141

ABE, Eiichi: Generation of some discrete subgroups of simple algebraicgroups........................................................................... . . . . 17 (1965), 178–184

ABE, Eiichi: Chevalley groups over local rings.............................. . . . . 21 (1969), 474–494

ABE, Eiichi and SUZUKI , Kazuo: On normal subgroups of Chevalleygroups over commutative rings.............................................. . . . . 28 (1976), 185–198

ABE, Kinetsu: A characterization of totally geodesic submanifolds inSN

andCPN by an inequality................................................... . . . . 23 (1971), 219–244

ABE, Kinetsu: Application of a Riccati type differential equation to Rie-mannian manifolds with totally geodesic distributions.................. . . . . 25 (1973), 425–444

ABE, Kinetsu: Some examples of non-regular almost contact structureson exotic spheres............................................................... . . . . 28 (1976), 429–435

ABE, Kinetsu: On a generalization of the Hopf fibration, I................. . . . . 29 (1977), 335–374

ABE, Kinetsu: On a generalization of the Hopf fibration, II................ . . . . 30 (1978), 177–210

ABRAMOVICH, Dan, MATSUKI, Kenji and RASHID, Suliman: A note onthe factorization theorem of toric birational maps after Morelli and itstoroidal extension.............................................................. . . . . 51 (1999), 489–537

A’C AMPO-NEUEN, Annette and HAUSEN, Jürgen: Quotients of toric va-rieties by the action of a subtorus........................................... . . . . 51 (1999), 1– 12

ADATI , Tyûzi: On subprojective spaces, II.................................... . . . . . 3 (1951), 330–342

ADATI , Tyûzi: On subprojective spaces, III................................... . . . . . 3 (1951), 343–358

ADATI , Tyuzi: On subprojective spaces, I..................................... . . . . . 3 (1951), 159–173

AGAOKA, Yoshio and KANEDA, Eiji: On local isometric immersions ofRiemannian symmetric spaces............................................... . . . . 36 (1984), 107–140

AGARWAL, Ravi P.: Sharp Opial-type inequalities involvingr-derivativesand their applications......................................................... . . . . 47 (1995), 567–593

AGARWAL, Ravi P. and O’REGAN, Donal: Boundary value problems ofnonsingular type on the semi-infinite interval............................. . . . . 51 (1999), 391–397

AGNEW, Ralph Palmer: Riemann methods for evaluation of series....... . . . . 11 (1959), 385–405

2 SECOND SERIES GENERAL INDEX, VOLS. 1– 51

AGUZZOLI, Stefano and MUNDICI, Daniele: An algorithmic desingular-ization of 3-dimensional toric varieties..................................... . . . . 46 (1994), 557–572

AHMAD, Z. U.: see PATI , Tribikram and AHMAD, Z. U., 12 (1960), 222–232

AIHARA, Yoshihiro: The uniqueness problem of meromorphic mappingswith deficiencies............................................................... . . . . 51 (1999), 315–328

AKAZA , Tohru: Ahlfors’s conjecture on the singular set of some Kleiniangroup............................................................................ . . . . 22 (1970), 1– 13

AKAZA , Tohru: Local property of the singular sets of some Kleiniangroups........................................................................... . . . . 25 (1973), 1– 22

AKAZA , Tohru and SHIMAZAKI , Toshio: The Hausdorff dimension ofthe singular sets of combination groups.................................... . . . . 25 (1973), 61– 68

AKAZA , Tohru and FURUSAWA, Harushi: The exponent of convergenceof Poincaré series on some Kleinian groups............................... . . . . 32 (1980), 447–452

AKAZA , Yohru and INOUE, Katsumi: Limit sets of geometrically finitefree Kleinian groups........................................................... . . . . 36 (1984), 1– 16

AKO, Mitsue:see YANO, Kentaro and AKO, Mitsue, 13 (1961), 24–45

AKO, Mitsue:see YANO, Kentaro and AKO, Mitsue, 19 (1967), 187–197AKUTAGAWA , Kazuo and NISHIKAWA , Seiki: The Gauss map and space-

like surfaces with prescribed mean curvature in Minkowski 3-space. . . . . . 42 (1990), 67– 82

ALEXEEV, Valery and NAKAMURA , Iku: On Mumford’s construction ofdegenerating abelian varieties............................................... . . . . 51 (1999), 399–420

ALEXOPOULOS, Georgios: Oscillating multipliers on Lie groups andRiemannian manifolds........................................................ . . . . 46 (1994), 457–468

ALÍAS, Luis J., ROMERO, Alfonso and SÁNCHEZ, Miguel: Spacelikehypersurfaces of constant mean curvature and Calabi-Bernstein typeproblems........................................................................ . . . . 49 (1997), 337–345

ALÍAS, Luis J., LÓPEZ, Rafael and PASTOR, José A.: Compact spacelikesurfaces with constant mean curvature in the Lorentz-Minkowski 3-space............................................................................. . . . . 50 (1998), 491–501

ALMEIDA , Rui and MOLINO, Pierre: Flots riemanniens sur les 4-variétéscompactes....................................................................... . . . . 38 (1986), 313–326

ALTMANN , Klaus: Minkowski sums and homogeneous deformations oftoric varieties................................................................... . . . . 47 (1995), 151–184

AMAYO, R. K.: Lie algebras in which every finitely generated subalgebrais a subideal..................................................................... . . . . 26 (1974), 1– 9

AMOU, Masaaki: On algebraic independence of special values of gapseries............................................................................. . . . . 37 (1985), 385–393

ANASTASIO, S.: Non-normal Abelian subalgebras.......................... . . . . 20 (1968), 26– 37

ANDERSON, G. D. and VAMANAMURTHY , M. K.: Rotation of plane qua-siconformal mappings......................................................... . . . . 23 (1971), 605–620

SECOND SERIES GENERAL INDEX, VOLS. 1– 51 3

ANDERSON, Gerald A.: Resolutions of generalized polyhedral manifolds. . . . 31 (1979), 495–517

ANDERSON, Glen D. and VAMANAMURTHY , Mavina K.: Estimates forthe asymptotic order of Grötzsch ring constant........................... . . . . 34 (1982), 133–139

ANDERSON, Glen D. and VAMANAMURTHY , Mavina K.: Asymptoticestimates for moduli of extremal rings..................................... . . . . 37 (1985), 533–540

ANDERSON, Glen D. and VAMANAMURTHY , Mavina K.: The transfinitemoduli of condensers in space............................................... . . . . 40 (1988), 1– 25

ANDO, Hideo, KAMAGATA , Toshio and FUKUHARA, Kenzo: On modCexcision theorems.............................................................. . . . . 25 (1973), 541–551

ANDO, Hideo: A note on Eilenberg-MacLane invariant.................... . . . . . 9 (1957), 96–104

ANDO, Hideo: Excision theorems on the pair of maps...................... . . . . 20 (1968), 296–312

ANDO, Hideo: On the generalized Whitehead product and the generalizedHoph invariant of a composition element.................................. . . . . 20 (1968), 516–553

ANDO, Tsuyoshi and NISHIO, Katsuyoshi: Positive selfadjoint exten-sions of positive symmetric operators...................................... . . . . 22 (1970), 65– 75

ANDRÉ, Michel: Cohomologie des algèbres différentielles où opère unealgèbre de Lie.................................................................. . . . . 14 (1962), 263–311

ANDRUSKIEWITSCH, Nicolás: The representation theory of inner almostcompact forms of Kac-Moody algebras.................................... . . . . 43 (1991), 425–445

AOKI, Kiyoshi: On maps of a(2n − 1)-dimensional sphere into ann-dimensional sphere............................................................ . . . . . 4 (1952), 178–186

AOKI, Kiyoshi: On some invariants of mappings............................ . . . . . 5 (1954), 220–237

AOKI, Kiyoshi: On cohomotopy groups of s. s. triad........................ . . . . 12 (1960), 263–280

AOMOTO, Kazuhiko: Finiteness of a cohomology associated with certainJackson integrals............................................................... . . . . 43 (1991), 75–101

APÉRY, François: An algebraic halfway model for the eversion of thesphere (with an Appendix by Bernard Morin)............................. . . . . 44 (1992), 103–150

ARAI, Hitoshi: Bounded projections onto holomorphic Hardy spaces onplanar domains................................................................. . . . . 39 (1987), 533–542

ARAI, Hitoshi: Boundary behavior of functions on complete manifoldsof negative curvature.......................................................... . . . . 41 (1989), 307–319

ARAI, Hitoshi: Area integrals for Riesz measures on the Siegel upper halfspace of type II................................................................. . . . . 44 (1992), 613–622

ARAI, Hitoshi: Degenerate elliptic operators, Hardy spaces and diffu-sions on strongly pseudoconvex domains.................................. . . . . 46 (1994), 469–498

ARAKAWA , Tatsuya: Bounds for the order of automorphism groups ofhyperelliptic fibrations........................................................ . . . . 50 (1998), 317–323

ARAKAWA , Tsuneo: Dirichlet series corresponding to Siegel’s modularforms of degreen with levelN .............................................. . . . . 42 (1990), 261–286


ARENS, Richard: Cauchy integral for functions of several variables...... . . . . . 8 (1956), 268–272

ARMITAGE, David H. and GOLDSTEIN, Myron: Some remarks on mean-values of subharmonic functions............................................ . . . . 38 (1986), 231–243

ARSENE, Grigore and CEAUSESCU, Zoia: On intertwining dilations IV. . . . . 30 (1978), 423–438

ASHIKAGA, Tadashi: The deformation behaviour of the Kodaira dimen-sion of algebraic manifolds (with an appendix by K. Ueno)............ . . . . 33 (1981), 193–214

ASHIKAGA, Tadashi and KONNO, Kazuhiro: Algebraic surfaces of gen-eral type withc2

1 = 3pg − 7 ................................................. . . . . 42 (1990), 517–536

ASHIKAGA, Tadashi: Normal two-dimensional hypersurface triple pointsand the Horikawa type resolution........................................... . . . . 44 (1992), 177–200

ASHKENAZI, Max and CHOW, Shui-Nee: Existence of periodic solutionsat resonance for functional differential equations......................... . . . . 32 (1980), 235–254

ASKEY, Richard: Positive Jacobi polynomial sums......................... . . . . 24 (1972), 109–119

AUSLANDER, Joseph and YORKE, James A.: Interval maps, factors ofmaps, and chaos................................................................ . . . . 32 (1980), 177–188

AZUKAWA , Kazuo: Hyperbolicity of circular domains..................... . . . . 35 (1983), 403–413

AZUKAWA , Kazuo: Square-integrable holomorphic functions on a circu-lar domain inCn ............................................................... . . . . 37 (1985), 15– 26

AZUKAWA , Kazuo: Curvature operator of the Bergman metric on a ho-mogeneous bounded domain................................................. . . . . 37 (1985), 197–223

AZUKAWA , Kazuo: Negativity of the curvature operator of a boundeddomain.......................................................................... . . . . 39 (1987), 281–285

AZUKAWA , Kazuo: Criteria for quasi-symmetricity and the holomorphicsectional curvature of a homogeneous bounded domain................. . . . . 41 (1989), 489–506

AZUKAWA , Kazuo and MORIMOTO, Shigeru: Second Ricci curvature ofhomogeneous bounded domains............................................ . . . . 44 (1992), 69– 81

AZUMA, Kazuoki: Weighted sums of certain dependent random vari-ables............................................................................. . . . . 19 (1967), 357–367

BAGEMIHL, Frederick: Maximal sets of ambiguous points................ . . . . 24 (1972), 469–472

BAI , Yuan-huai, WANG, Jian-pan and WEN, Ke-xin: Translation and can-cellation of socle series patterns............................................. . . . . 40 (1988), 633–643

BAIK , Yong-Bai: see TANNO, Shûkichi and BAIK , Yong-Bai, 22 (1970),184–190

BALACHANDRAN , V. K.: Automorphisms ofL∗-algebras................. . . . . 22 (1970), 163–173

BANDO, Shigetoshi and URAKAWA , Hajime: Generic properties of theeigenvalue of the Laplacian for compact Riemannian manifolds....... . . . . 35 (1983), 155–172

BANDO, Shigetoshi: The K-energy map, almost Einstein Kähler metricsand an inequality of the Miyaoka-Yau type................................ . . . . 39 (1987), 231–235

BANDO, Shigetoshi: Bubbling out of Einstein manifolds................... . . . . 42 (1990), 205–216


BANDO, Shigetoshi: Correction and Addition: Bubbling out of Einsteinmanifolds....................................................................... . . . . 42 (1990), 587–588

BANDO, Shigetoshi: Removable singularities for holomorphic vectorbundles.......................................................................... . . . . 43 (1991), 61– 67

BARROS, Manuel, GARAY, Oscar J. and SINGER, David A.: Elasticaewith constant slant in the complex projective plane and new examplesof Willmore tori in five spheres.............................................. . . . . 51 (1999), 177–192

BARROS, Manuel and URBANO, Francisco: Spectral geometry of mini-mal surfaces in the sphere.................................................... . . . . 39 (1987), 575–588

BARTHEL, Gottfried, BRASSELET, Jean-Paul, FIESELER, Karl-Heinzand KAUP, Ludger: Diviseurs invariants et homomorphisme dePoincaré de variétés toriques complexes................................... . . . . 48 (1996), 363–390

BATYREV, Victor V.: On the classification of smooth projective toric va-rieties............................................................................ . . . . 43 (1991), 569–585

BAVINCK , Herman: On positive convolution operators for Jacobi series. . . . . 24 (1972), 55– 69

BEARDON, Alan F. and STEPHENSON, Kenneth: Circle packings in dif-ferent geometries.............................................................. . . . . 43 (1991), 27– 36

BEDFORD, Eric and FEDERBUSH, Paul: Pluriharmonic boundary values. . . . 26 (1974), 505–511

BEHNCKE, Horst: Automorphisms of crossed products.................... . . . . 21 (1969), 580–600

BEHNCKE, Horst: Perojections in Hilbert space............................. . . . . 22 (1970), 181–183

BEHNCKE, Horst: Generators ofW ∗-algebras................................ . . . . 22 (1970), 541–546

BEHNCKE, Horst: Projections in Hilbert space II............................ . . . . 23 (1971), 349–352

BEHNCKE, Horst: Generators ofW ∗-algebras II............................. . . . . 24 (1972), 371–381

BEHNCKE, Horst: Generators ofW ∗-algebras III............................ . . . . 24 (1972), 383–388

BEHNCKE, Horst: Generators of finiteW ∗-algebras......................... . . . . 24 (1972), 401–408

BELL, R. A. and SHAH, S. M.: Approximation by oscillating generalizedpolynomials..................................................................... . . . . 27 (1975), 197–206

BERBERIAN, S. K.: A note on the algebra of measurable operators of anAW ∗-algebra................................................................... . . . . 22 (1970), 613–618

BERBERIAN, S. K.: Normal derivations in operator algebras.............. . . . . 30 (1978), 613–621

BERENS, Hubert and GÖRLICH, Ernst: Über einen Darstellungssatz fürFunktionen in der Fourieranalysis........................................... . . . . 18 (1966), 429–453

BERENS, Hubert: On pointwise approximation of Fourier series by typi-cal means....................................................................... . . . . 23 (1971), 147–153

BERNFELD, Stephen R. and LAKSHMIKANTHAM , V.: Practical stabilityand Liapunov functions....................................................... . . . . 32 (1980), 607–613

BHATT, Shri Nivas: An aspect of local property of|R, logn,1| summa-bility of Fourier series......................................................... . . . . 11 (1959), 13– 19


BIEGERT, Wolfgang: Tauber-Konstanten bei den Hausdorff-Verfahren. . . . . . 20 (1968), 431–442

BILLIG , Yuly and PIANZOLA , Arturo: Root strings with two consecutivereal roots........................................................................ . . . . 47 (1995), 391–403

BINDSCHADLER, David, BRENTON, Lawrence and DRUCKER, Daniel:Rational mappings of Del Pezzo surfaces, and singular compactifica-tions of two-dimensional affine varieties................................... . . . . 36 (1984), 591–609

BISHOP, R. L. and GOLDBERG, S. I.: On the topology of positivelycurved Kaehler manifolds II................................................. . . . . 17 (1965), 310–318

BISHOP, Richard L. and GOLDBERG, Samuel I.: On the topology of pos-itively curved Kaehler manifolds............................................ . . . . 15 (1963), 359–364

BISWAS, Indranil: A correspondence between the moduli spaces of vectorbundles over a curve........................................................... . . . . 51 (1999), 163–176

BLAIR , D. E. and LUDDEN, G. D.: Hypersurfaces in almost contact man-ifolds ............................................................................. . . . . 21 (1969), 354–362

BLAIR , David and VANHECKE, Lieven: Symmetries andvarphi-symmetric spaces.............................................................. . . . . 39 (1987), 373–383

BLAIR , David E.: On the non-existence of flat contact metric structures. . . . . 28 (1976), 373–379

BLAIR , David E.: Two remarks on contact metric structures............... . . . . 29 (1977), 319–324

BLUMENTHAL , Robert A. and HEBDA, James J.: An analogue of theholonomy bundle for a foliated manifold.................................. . . . . 40 (1988), 189–197

BLYTH, William F.: see SLOSS, Bruce G. and BLYTH, William F., 45(1993), 555–563

BOAS, R. P., Jr.: Integrability of non-negative trigonometric series. II. . . . . . . 16 (1964), 368–373

BOAS, R. P., Jr.: Summation formulas and band-limited signals........... . . . . 24 (1972), 121–125

BOAS, Ralph Philip, Jr.: Integrability of nonnegative trigonometric series. . . . 14 (1962), 363–368

BOFFI, Giandomenico and VARAGNOLO, Michela: A Littlewood-Richardson filtration at roots of 1 for quantum deformations of skewSchur modules................................................................. . . . . 48 (1996), 303–316

BOKAN, Neda, NOMIZU, Katsumi and SIMON, Udo: Affine hypersur-faces with parallel cubic forms.............................................. . . . . 42 (1990), 101–108

BORDEMANN, Martin, MEDINA, Alberto and OUADFEL, Ali: Le groupeaffine comme variete symplectique......................................... . . . . 45 (1993), 423–436

BOREL, A. and SPRINGER, T. A.: Rationality properties of linear alge-braic groups II.................................................................. . . . . 20 (1968), 443–497

BOREL, Armand: Sous-groupes commutatifs et torsion des groupes deLie compacts connexes....................................................... . . . . 13 (1961), 216–240

BORWEIN, D.: On a generalized Cesàro summability method of integralorder............................................................................. . . . . 18 (1966), 71– 73

BORWEIN, David and SHAWYER, Bruce Lockhart Robertson: On Borel-type methods................................................................... . . . . 18 (1966), 283–298


BORWEIN, David and SHAWYER, Bruce L. R.: On Borel-type methodsII ................................................................................. . . . . 19 (1967), 232–237

BORWEIN, David and SHAWYER, Bruce L. R.: Correction: On Borel-type methods................................................................... . . . . 19 (1967), 244

BOULDIN, Richard: The product of operators with closed range.......... . . . . 25 (1973), 359–363

BOUVIER, Catherine and GONZALEZ-SPRINBERG, Gérard: Systèmegénérateur minimal, diviseurs essentiels etG-désingularisations devariétés toriques................................................................ . . . . 47 (1995), 125–149

BRADLOW, Steven B., GLAZEBROOK, James F. and KAMBER, FranzW.: Reduction of the Hermitian-Einstein equation on Kählerian fiberbundles.......................................................................... . . . . 51 (1999), 81–123

BRADY, Thomas: Free resolutions for semi-direct products............... . . . . 45 (1993), 535–537

BRANDOLINI , Luca and TRAVAGLINI , Giancarlo: Pointwise conver-gence of Fejer type means.................................................... . . . . 49 (1997), 323–336

BRASSELET, Jean-Paul:see BARTHEL, Gottfried, BRASSELET, Jean-Paul, FIESELER, Karl-Heinz and KAUP, Ludger, 48 (1996), 363–390

BRATTELI, Ola, ELLIOTT, George A., EVANS, David E. and KISHI-MOTO, Akitaka: Quasi-product actions of a compact abelian groupon aC∗-algebra................................................................ . . . . 41 (1989), 133–161

BRENTON, Lawrence: see BINDSCHADLER, David, BRENTON,Lawrence and DRUCKER, Daniel, 36 (1984), 591–609

BRENTON, Lawrence and DRUCKER, Daniel: Perfect graphs and com-plex surface singularities with perfect local fundamental group........ . . . . 41 (1989), 507–525

BRION, Michel: The structure of the polytope algebra...................... . . . . 49 (1997), 1– 32

BRITO, Fabiano: A remark on minimal foliations of codimension two... . . . . 36 (1984), 341–350

BROWDER, W. and LIVESAY, G. R.: Fixed point free involutions on ho-motopy spheres................................................................ . . . . 25 (1973), 69– 88

BROWN, Gavin, DOOLEY, Anthony H. and LAKE, Jane: On the Krieger-Araki-Woods ratio set......................................................... . . . . 47 (1995), 1– 13

BROWNE, Henrique: Codimension one totally geodesic foliations ofHn .. . . 36 (1984), 315–340

BUCH, Anders, THOMSEN, Jesper F., LAURITZEN, Niels and MEHTA,Vikram: The Frobenius morphism on a toric variety..................... . . . . 49 (1997), 355–366

BULLEN, P. S.: A constructive definition of an integral..................... . . . . 22 (1970), 597–603

BURTON, Theodore and HATVANI , László: Stability theorems for nonau-tonomous functional differential equations by Liapunov functionals. . . . . . 41 (1989), 65–104

BURTON, Theodore A.: Liapunov functionals and periodicity in integralequations........................................................................ . . . . 46 (1994), 207–220

BURTON, Theodore Allen and MAHFOUD, Wadi Elias: Stability by de-compositions for Volterra equations........................................ . . . . 37 (1985), 489–511


BURTON, Theodore Allen and ZHANG, Bo: Uniform ultimate bounded-ness and periodicity in functional differential equations................. . . . . 42 (1990), 93–100

BUSEMANN, Herbert: Similarities and differentiability..................... . . . . . 9 (1957), 56– 67

BUTZER, P. L., NESSEL, R. J. and TREBELS, W.: On summation pro-cesses of Fourier expansions in Banach spaces. I: Comparison theo-rems.............................................................................. . . . . 24 (1972), 127–140

BUTZER, P. L., NESSEL, R. J. and TREBELS, W.: On summation pro-cesses of Fourier expansions in Banach spaces. II: Saturation theo-rems.............................................................................. . . . . 24 (1972), 551–569

BUTZER, P. L., NESSEL, R. J. and TREBELS, W.: On summation pro-cesses of Fourier expansions in Banaeh spaces. III: Jackson- andZamansky-type inequalities for Abel-bounded expansions.............. . . . . 27 (1975), 213–223

BUTZER, P. L. and GÖRLICH, E.: Zur Charakterisierung von Satura-tionsklassen in der Theorie der Fourierreihen............................. . . . . 17 (1965), 29– 54

CÁC, Nguyen Phuong: Spaces of mappings as sequence spaces........... . . . . 22 (1970), 379–393

CAIRNS, Grant: A general description of totally geodesic foliations. . . . . . . . . 38 (1986), 37– 55

CALVERT, Bruce: Perturbation of nonlinear hypercontractive semi-groups........................................................................... . . . . 29 (1977), 463–471

CANTWELL, John: Topological non-degenerate functions................. . . . . 20 (1968), 120–125

CANTWELL, John and CONLON, Lawrence: Smoothing fractionalgrowth........................................................................... . . . . 33 (1981), 249–262

CANTWELL, John and CONLON, Lawrence: Foliations and subshifts.... . . . . 40 (1988), 165–187

CARBERY, Anthony, HERNÁNDEZ, Eugenio and SORIA, Fernando: Thebehaviour on radial functions of maximal operators along arbitrary di-rections and the Kakeya maximal operator................................ . . . . 41 (1989), 647–656

CARBERY, Anthony, HERNÁNDEZ, Eugenio and SORIA, Fernando: Er-ratum: The behavior on radial functions of maximal operators alongarbitrary directions and the Kakeya maximal operator................... . . . . 42 (1990), 287

CARLITZ , L.: Hankel determinants and Bernoulli numbers................ . . . . . 5 (1954), 272–276

CARLITZ , L.: Some partition formulas........................................ . . . . . 6 (1954), 149–154

CARMO, Manfredo P. do and DAJCZER, Marcos: Helicoidal surfaces withconstant mean curvature...................................................... . . . . 34 (1982), 425–435

CARVALHO, Luis Antonio Viera, INFANTE, Ettore Ferrari and WALKER,John Andrew: On the existence of simple Liapunov functions for linearretarded difference differential equations.................................. . . . . 32 (1980), 283–297

CASTRO, Ildefonso and URBANO, Francisco: Lagrangian surfaces in thecomplex Euclidean plane with conformal Maslov form................. . . . . 45 (1993), 565–582

CAZZANIGA , Franco and MEANEY, Christopher: A local property ofabsolutely convergent Jacobi polynomial series.......................... . . . . 34 (1982), 389–406


CEAUSESCU, Zoia: see ARSENE, Grigore and CEAUSESCU, Zoia, 30(1978), 423–438

CECIL, Thomas E.: A characterization of metric spheres in hyperbolicspace by Morse theory........................................................ . . . . 26 (1974), 341–351

CHABROWSKI, Jan: On positive solutions for a class of elliptic boundaryvalue problems................................................................. . . . . 38 (1986), 343–350

CHAHAL , Jasbir Singh: The Mordell-Weil rank of elliptic curves......... . . . . 39 (1987), 101–103

CHALK , J. H. H.: Generators of Fuchsian groups............................ . . . . 26 (1974), 203–218

CHANG, Tsu-Kung: see LAI , Hang-Chin and CHANG, Tsu-Kung, 41(1989), 31–41

CHAVEL, Isaac: On non-Riemannian sectional curvature in Riemannianhomogeneous spaces.......................................................... . . . . 23 (1971), 169–172

CHEN, Bang-yen and YANO, Kentaro: Special conformally flat spacesand canal hypersurfaces...................................................... . . . . 25 (1973), 177–184

CHEN, Bang-Yen, DILLEN, Franki, VERSTRAELEN, Leopold andVRANCKEN, Luc: Characterizing a class of totally real submanifoldsof S6 by their sectional curvatures.......................................... . . . . 47 (1995), 185–198

CHEN, Bang-yen: Complex extensors and Lagrangian submanifolds incomplex Euclidean spaces.................................................... . . . . 49 (1997), 277–297

CHEN, Bang-Yen: Representation of flat LagrangianH -umbilical sub-manifolds in complex Euclidean spaces.................................... . . . . 51 (1999), 13– 20

CHEN, Chang-Pao and CHEN, Yu-Ying: On the integrals of Riemann-Lebesgue type.................................................................. . . . . 49 (1997), 347–353

CHEN, Jingyi and LI, Song-Ying: Holomorphic extensions of maps fromthe boundary of Kähler manifolds.......................................... . . . . 49 (1997), 585–597

CHEN, Lu-San: On the behavior of solutions for large|x| of parabolicequations with unbounded coefficients..................................... . . . . 20 (1968), 589–595

CHEN, Lu-San: Remark on behavior of solutions of some parabolic equa-tions.............................................................................. . . . . 22 (1970), 511–516

CHEN, Yu: Automorphisms of simple Chevalley groups overQ-algebras. . . . 47 (1995), 81– 97

CHEN, Yu-Ying: see CHEN, Chang-Pao and CHEN, Yu-Ying, 49 (1997),347–353

CHEN, Zhi-Jie: Bounds of automorphism groups of genus 2 fibrations. . . . . . 46 (1994), 499–521

CHEN, Zhi-Jie: Best bounds of automorphism groups of hyperelliptic fi-brations.......................................................................... . . . . 50 (1998), 469–489

CHEVALET, Claude, GILLOIS, Michel and MICALI , Artibano: On a dy-namical system relevant in genetics......................................... . . . . 31 (1979), 127–138

CHEVALLEY , C.: Sur certains groupes simples.............................. . . . . . 7 (1955), 14– 66

CHI, Quo-Shin: Rigidity of superminimal immersions of compact Rie-mann surfaces intoCP 2 ...................................................... . . . . 42 (1990), 439–455


CHI, Quo-Shin and MO, Xiaokang: Rigidity of superminimal surfaces incomplex projective spaces.................................................... . . . . 44 (1992), 83–101

CHO, Sanghyun: A mapping property of the Bergman projection on cer-tain pseudoconvex domains.................................................. . . . . 48 (1996), 533–542

CHODA, Hisashi: A Galois correspondence in a von Neumann algebra. . . . . . 30 (1978), 491–504

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CONNES, Alain and TAKESAKI , Masamichi: Errata: The flow of weightson factors of type III.......................................................... . . . . 30 (1978), 653–655

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CORDUNEANU, Constantin: Bounded and almost periodic solutions ofcertain nonlinear elliptic equations.......................................... . . . . 32 (1980), 265–278

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DORFMEISTER, Josef and NEHER, Erhard: An algebraic approach toisoparametric hypersurfaces in spheres II.................................. . . . . 35 (1983), 225–247

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HANAI , Sitiro: On N. Matsuyama’s closure operators on general neigh-bourhood spaces............................................................... . . . . . 3 (1951), 45– 47

HANDEL, David: On products in the cohomology of the dihedral groups. . . . 45 (1993), 13– 42

HANO, Jun-ichi and NOMIZU, Katsumi: Surfaces of revolution with con-stant mean curvature in Lorentz-Minkowski space....................... . . . . 36 (1984), 427–437

HANZAWA , Ei-Ichi: Classical solutions of the Stefan problem............ . . . . 33 (1981), 297–335

HARA, Masaru and NAKAI , Mitsuru: Corona theorem with bounds forfinitely sheeted disks.......................................................... . . . . 37 (1985), 225–240

HARADA, Minoru: On Sasakian manifolds................................... . . . . 25 (1973), 103–109

HARAUX, Alain and YOUKANA, Amar: On a result of K. Masuda con-cerning reaction-diffusion equations........................................ . . . . 40 (1988), 159–163

HARDIE, K. A.: On the category of the double mapping cylinder......... . . . . 25 (1973), 355–358

HARRIS, Steven G.: Horizontal lifts of spacelike curves with non-differentiable endpoints....................................................... . . . . 39 (1987), 145–151

HASEGAWA, Shigeru, SATO, Ryotaro and TSURUMI, Shigeru: Vectorvalued ergodic theorems for a one-parameter semigroup of linear op-erators........................................................................... . . . . 30 (1978), 95–106

HASHIMOTO, Ki-ichiro and KOSEKI, Harutaka: Class numbers of defi-nite unimodular Hermitian forms over the rings of imaginary quadraticfields............................................................................. . . . . 41 (1989), 1– 30

HASHIMOTO, Ki-ichiro and KOSEKI, Harutaka: Class numbers of posi-tive definite binary and ternary unimodular Hermitian forms........... . . . . 41 (1989), 171–216

HASHIMOTO, Ki-ichiro and MURABAYASHI , Naoki: Shimura curvesas intersections of Humbert surfaces and defining equations of QM-curves of genus two........................................................... . . . . 47 (1995), 271–296


HASHIMOTO, Mitsuyasu and HAYASHI , Takahiro: Quantum multilinearalgebra........................................................................... . . . . 44 (1992), 471–521

HASUMI, Morisuke: The extension property of complex Banach spaces. . . . 10 (1958), 135–142

HASUMI, Morisuke: Note on then-dimensional tempered ultra-distributions.................................................................... . . . . 13 (1961), 94–104

HASUMI, Morisuke: Algebraic derivations of the field of Mikusinski’soperators........................................................................ . . . . 13 (1961), 481–484

HASUMI, Morisuke and MOCHIZUKI, Nozomu: Fejér-Riesz inequalityfor holomorphic functions of several complex variables................. . . . . 33 (1981), 493–501

HATAKEYAMA , Yoji: see SASAKI , Shigeo and HATAKEYAMA , Yoji, 13(1961), 281–294

HATAKEYAMA , Yoji: On the existence of Riemann metrics associatedwith a 2-form of rank 2r ...................................................... . . . . 14 (1962), 162–166

HATAKEYAMA , Yoji, OGAWA, Yosuke and TANNO, Shukichi: Someproperties of manifolds with contact metric structure.................... . . . . 15 (1963), 42– 48

HATAKEYAMA , Yoji: Some notes on differentiable manifolds with almostcontact structures.............................................................. . . . . 15 (1963), 176–181

HATAKEYAMA , Yoji: On the integrability of a structure defined by twosemi-simple 0-defomable vector 1-forms which commute with eachother............................................................................. . . . . 17 (1965), 171–177

HATAKEYAMA , Yoji: Some notes on the group of automorphisms of con-tact and symplectic structures................................................ . . . . 18 (1966), 338–347

HATORI, Osamu: Does a non-Lipschitz function operate on a non-trivialBanach function algebra?.................................................... . . . . 46 (1994), 253–260

HATORI, Osamu: Functions which operate on algebras of Fourier multi-pliers............................................................................. . . . . 47 (1995), 105–115

HATTORI, Akio: Equivariant characteristic numbers and integrality theo-rem for unitaryT n-manifolds................................................ . . . . 26 (1974), 461–482

HATTORI, Akira: Some arithmetical applications of groupsHq(R,G) . . . . . . 33 (1981), 35– 63

HATVANI , László: see BURTON, Theodore and HATVANI , László, 41(1989), 65–104

HAUSEN, Jürgen:see A’C AMPO-NEUEN, Annette and HAUSEN, Jürgen,51 (1999), 1–12

HAYASHI , Takahiro: see HASHIMOTO, Mitsuyasu and HAYASHI ,Takahiro, 44 (1992), 471–521

HAYASHI , Takahiro: Galois quantum groups of II1-subfactors............ . . . . 51 (1999), 365–389

HAZAMA , Fumio: Algebraic cycles on Abelian varieties with many realendomorphisms................................................................ . . . . 35 (1983), 303–308


HAZAMA , Fumio: Geometric analogue of the Mumford-Tate Conjecturefor stably non-degenerate abelian varieties (A note on Mustafin’s pa-per)............................................................................... . . . . 40 (1988), 87– 94

HAZAMA , Fumio: The Mordell-Weil group of certain abelian varietiesdefined over the rational function field..................................... . . . . 44 (1992), 335–344

HE, Xue-zhong: Almost periodic solutions of a competition system withdominated infinite delays..................................................... . . . . 50 (1998), 71– 89

HEBDA, James J.: The local homology of cut loci in Riemannian mani-folds ............................................................................. . . . . 35 (1983), 45– 52

HEBDA, James J.:see BLUMENTHAL , Robert A. and HEBDA, James J.,40 (1988), 189–197

HERNÁNDEZ, Eugenio:see CARBERY, Anthony, HERNÁNDEZ, Eugenioand SORIA, Fernando, 41 (1989), 647–656

HERNÁNDEZ, Eugenio:see CARBERY, Anthony, HERNÁNDEZ, Eugenioand SORIA, Fernando, 42 (1990), 287

HEYWOOD, John G.: Epochs of regularity for weak solutions of theNavier-Stokes equations in unbounded domains.......................... . . . . 40 (1988), 293–313

HIDALGO, Rubén A.: Homology coverings of Riemann surfaces......... . . . . 45 (1993), 499–503

HILL , J. D.: Almost-convergent double sequences........................... . . . . 17 (1965), 105–116

HINO, Yoshiyuki: Asymptotic behavior of solutions of some functionaldifferential equations.......................................................... . . . . 22 (1970), 98–108

HINO, Yoshiyuki: Continuous dependence for functional differentialequations........................................................................ . . . . 23 (1971), 565–571

HINO, Yoshiyuki: Stability and existence of almost periodic solutions ofsome functional differential equations...................................... . . . . 28 (1976), 389–409

HINO, Yoshiyuki: Favard’s separation theorem in functional differentialequations with infinite retardations......................................... . . . . 30 (1978), 1– 12

HINO, Yoshiyuki: Almost periodic solutions of functional differentialequations with infinite retardation, II....................................... . . . . 32 (1980), 525–530

HINO, Yoshiyuki: Stability properties for functional differential equa-tions with infinite delay....................................................... . . . . 35 (1983), 597–605

HINO, Yoshiyuki, MURAKAMI , Satoru and YOSHIZAWA, Taro: Exis-tence of almost periodic solutions of some functional differential equa-tions with infinite delay in a Banach space................................ . . . . 49 (1997), 133–147

HINOHARA, Yukitoshi: Projective modules over semilocal rings.. .. ... .. . . . . 14 (1962), 205–211

HIROKADO, Masayuki: A non-liftable Calabi-Yau threefold in character-istic 3 ............................................................................ . . . . 51 (1999), 479–487

HIROKAWA, Hiroshi and SUNOUCHI, Gen-ichirô: Two theorems on theRiemann summability......................................................... . . . . . 5 (1954), 261–267


HIROKAWA, Hiroshi: Uniform convergence of some trigonometrical se-ries............................................................................... . . . . . 6 (1954), 162–173

HIROKAWA, Hiroshi: Riemann-Cesàro methods of summability.......... . . . . . 7 (1955), 279–295

HIROKAWA, Hiroshi: Remarks and errata on the paper “Uniform con-vergence of some trigonometrical series” this Journal, Vol. 6(1954)162–173......................................................................... . . . . . 7 (1955), 296–297

HIROKAWA, Hiroshi: Riemann-Cesàro methods of summability II....... . . . . . 9 (1957), 13– 26

HIROKAWA, Hiroshi: Further remarks on the paper “Uniform conver-gence of some trigonometrical series”, Tôhoku Math. Journ., 6(1954),162–173......................................................................... . . . . . 9 (1957), 110–112

HIROKAWA, Hiroshi: Riemann-Cesàro methods of summability III...... . . . . 11 (1959), 130–145

HIROKAWA, Hiroshi: Riemann-Cesàro methods of summability IV...... . . . . 11 (1959), 271–286

HIROKAWA, Hiroshi: Riemann-Cesàro methods of summability V....... . . . . 12 (1960), 369–382

HIROKAWA, Hiroshi: On the(K, 1, α)methods of summability.......... . . . . 13 (1961), 18– 23

HIROKAWA, Hiroshi: (�, p, α)methods of summability................... . . . . 16 (1964), 374–383

HIROKAWA, Hiroshi: Tauberian theorems for(�, p, α) summability. . . . . . . . 24 (1972), 191–199

HIRONAKA, Yumiko: Spherical functions of hermitian and symmetricforms, III ........................................................................ . . . . 40 (1988), 651–671

HO, Yang: Commutants and derivation ranges............................... . . . . 27 (1975), 509–514

HOECHSMANN, K.: see GAMST, J. and HOECHSMANN, K., 22 (1970),143–162

HOECHSMANN, K.: see GAMST, J. and HOECHSMANN, K., 23 (1971),581–588

HOISCHEN, Lothar: An extension of an approximation problem proposedby K. Itô ......................................................................... . . . . 18 (1966), 50– 53

HORIKAWA, Eiji: Notes on canonical surfaces............................... . . . . 43 (1991), 141–148

HORNOR, William E.: Invariance principles and asymptotic constancy ofsolutions of precompact functional differential equations............... . . . . 42 (1990), 217–229

HORNOR, William E.: Correction: Invariance principles and asymptoticconstancy of solutions of precompact functional differential equations. . . . 43 (1991), 447

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HOUH, Chorng-shi: The integrability of a structure on a differentiablemanifold......................................................................... . . . . 17 (1965), 72– 75

HOUH, Chorng-Shi: see HSU, Chen-Jung and HOUH, Chorng-Shi, 18(1966), 368–377


HOUNIE, Jorge and MELO, Maria Eulalia Moraes: Uniqueness in theCauchy problem for a class of differential operators with double char-acteristics....................................................................... . . . . 35 (1983), 249–259

HOWARD, Alan: A remark on Kählerian pinching........................... . . . . 24 (1972), 11– 19

HSIANG, Wu-yi: On soap bubbles and isoperimetric regions in non-compact symmetric spaces, I................................................. . . . . 44 (1992), 151–175

HSU, C. J.: A note on the decomposition of Wille incidence geometry ofgraden .......................................................................... . . . . 25 (1973), 521–525

HSU, Chen-Jung: A remark on locally flat infinitesimal connections.. ... . . . . 11 (1959), 425–429

HSU, Chen-Jung: Note on the integrability of a certain structure on dif-ferentiable manifold........................................................... . . . . 12 (1960), 349–360

HSU, Chen-Jung: On some structures which are similar to the quaternionstructure......................................................................... . . . . 12 (1960), 403–428

HSU, Chen-Jung: On some properties ofπ -structures on differentiablemanifold......................................................................... . . . . 12 (1960), 429–454

HSU, Chen-Jung: Remark on automorphisms in certain compact almostHermitian spaces............................................................... . . . . 13 (1961), 186–192

HSU, Chen-Jung: Note on(φ, ξ, η)-structure................................. . . . . 13 (1961), 434–442

HSU, Chen-Jung:see SASAKI , Shigeo and HSU, Chen-Jung, 14 (1962),167–176

HSU, Chen-Jung: On Walker differentiation in differentiable manifoldswith r-π -structure............................................................. . . . . 14 (1962), 332–343

HSU, Chen-Jung and HOUH, Chorng-Shi: Note on the integrability con-ditions of(φ, ψ)-structures.................................................. . . . . 18 (1966), 368–377

HSU, Chen-Jung:see SASAKI , Shigeo and HSU, Chen-Jung, 28 (1976),67–78

HSU, Lee-tsch C.: A general approximation method of evaluating multi-ple integrals..................................................................... . . . . . 9 (1957), 45– 55

HSU, Lee-Tsch C.: Errata : A general approximation methods of evaluat-ing multiple integrals.......................................................... . . . . . 9 (1957), 340

HSU, Leetsch C. and CHU, Wenchang: A kind of asymptotic expansionusing partitions................................................................. . . . . 43 (1991), 235–242

HU, Guoen and LU, Shanzhen: The commutator of the Bochner-Rieszoperator......................................................................... . . . . 48 (1996), 259–266

HU, Guoen:see MA, Bolin and HU, Guoen, 50 (1998), 349–363

HU, Sze-Tsen: Fiberings of enveloping spaces II............................ . . . . 14 (1962), 104–120

HUA, Xin-hou: On a conjecture of Fuchs concerning factorization of en-tire functions................................................................... . . . . 44 (1992), 259–270

HUANG, Qichang and ZHANG, Bo: Liapunov functionals and asymptoticstability in infinite delay systems............................................ . . . . 49 (1997), 503–516


HUDSON, W. N.: see YEH, J. and HUDSON, W. N., 24 (1972), 423–433

HUGHES, Edward:see PANDEY, J. N. and HUGHES, Edward, 28 (1976),497–509

HUNTER, Robert P. and SWINGLE, Paul M.: Indecomposable trajectories. . . . 10 (1958), 3– 10

HURUYA, Tadasi: Fubini products ofC∗-algebras........................... . . . . 32 (1980), 63– 70

HWANG, Jun Shung: A problem on ordinary fine topology and normalfunction......................................................................... . . . . 34 (1982), 1– 5

HWANG, Jun Shung: On a problem of Doob about angular and fine clustervalues............................................................................ . . . . 37 (1985), 307–321

IBUKIYAMA , Tomoyoshi: On rational points of curves of genus 3 overfinite fields...................................................................... . . . . 45 (1993), 311–329

ICHIJYO, Yoshihiro: On almost contact metric manifolds admitting par-allel fields of null planes...................................................... . . . . 16 (1964), 123–129

ICHIMURA, Humio and SUMIDA , Hiroki: On the Iwasawa invariants ofcertain real abelian fields..................................................... . . . . 49 (1997), 203–215

ICHINOHE, Akira: Sur la Possibilité de Plonger un Espace à ConnexionConforme donné dans un Espace Conforme............................... . . . . . 2 (1951), 193–204

IGARI, Satoru: Some integrability theorems of trigonometric series andmonotone decreasing functions.............................................. . . . . 12 (1960), 139–146

IGARI, Satoru:see KINUKAWA , Masakiti and IGARI, Satoru, 13 (1961),274–280

IGARI, Satoru: Transformations of conjugate functions II.................. . . . . 14 (1962), 121–126

IGARI, Satoru: On the decomposition theorems of Fourier transformswith weighted norms.......................................................... . . . . 15 (1963), 6– 36

IGARI, Satoru: An extension of the interpolation theorem ofMarcinkiewicz II............................................................... . . . . 15 (1963), 343–358

IGARI, Satoru: Correction: On the decomposition theorems of Fouriertransforms with weighted norms (This Journal, vol. 15(1963) pp. 6–36) ............................................................................... . . . . 15 (1963), 399

IGARI, Satoru: Sur les fonctions qui opèrent sur l’anneau de DirichletD(G) ............................................................................ . . . . 17 (1965), 200–205

IGARI, Satoru: A note on the Littlewood-Paley functiong∗(f ) ............ . . . . 18 (1966), 232–235

IGARI, Satoru: Functions ofLp-multipliers.................................. . . . . 21 (1969), 304–320

IGARI, Satoru and UNO, Yoshikazu: Banach algebra related to the Jacobipolynomials..................................................................... . . . . 21 (1969), 668–673

IGARI, Satoru and UNO, Yoshikazu: Correction : Banach algebra relatedto the Jacobi polynomials.................................................... . . . . 22 (1970), 142

IGARI, Satoru: Saturation of the approximation by eigenfunction expan-sions associated with the Laplace operator................................ . . . . 22 (1970), 231–239


IGARI, Satoru: On the multipliers of Hankel transform..................... . . . . 24 (1972), 201–206

IGARI, Satoru: Function ofLp-multipliers II ................................. . . . . 26 (1974), 555–561

IGARI, Satoru: Decomposition theorem and lacunary convergence ofRiesz-Bochner means of Fourier transforms of two variables.......... . . . . 33 (1981), 413–419

IGARI, Satoru: Interpolation of operators in Lebesgue spaces with mixednorm and its applications to Fourier analysis.............................. . . . . 38 (1986), 469–490

IGARI, Satoru and SATO, Enji: Operating functions on Fourier multipli-ers................................................................................ . . . . 46 (1994), 357–366

I I, Kiyotaka: Minimal submanifolds and convex functions................. . . . . 24 (1972), 571–579

I I, Kiyotaka: Curvature and spectrum of Riemannian manifold........... . . . . 25 (1973), 557–567

I I, Kiyotaka: On the isometric structure of Riemannian manifolds of non-negative Ricci curvature containing a compact hypersurface withoutfocal point...................................................................... . . . . 29 (1977), 1– 8

I I, Kiyotaka: On the multiplicities of the spectrum for quasi-classical me-chanics on spheres............................................................. . . . . 30 (1978), 517–524

I I, Kiyotaka: Geometric quantization for the mechanics on spheres. . . . . . . . . . 33 (1981), 289–295

I I, Kiyotaka: On a Bargmann-type transform and a Hilbert space of holo-morphic functions............................................................. . . . . 38 (1986), 57– 69

I ITAKA , Shigeru: The virtual singularity theorem and the logarithmic bi-genus theorem.................................................................. . . . . 32 (1980), 337–351

I IZUKA , Kenzo: On the Jacobson radical of a semiring..................... . . . . 11 (1959), 409–421

IKAI , Hisatoshi: Some prehomogeneous representations defined by cubicforms............................................................................ . . . . 50 (1998), 365–388

IKENO, Kyuhei: Summability methods of Borel type and Tauberian se-ries............................................................................... . . . . 16 (1964), 209–225

IKENO, Kyuhei: Lebesgue constants for a family of summability meth-ods............................................................................... . . . . 17 (1965), 250–265

IKENO, Kyuhei: Gibbs’ phenomenon for a family of summability meth-ods............................................................................... . . . . 18 (1966), 103–113

IKENO, Kyuhei: Correction : Summability methods of Borel type andTauberian series................................................................ . . . . 19 (1967), 101

IKENO, Kyuhei and SUZUKI , Yoshiya: Some remarks on saturation prob-lem in the local approximation.............................................. . . . . 20 (1968), 214–233

IKOMA, Kazuo: On Ahlfors’discs theorem and its application............. . . . . . 8 (1956), 101–107

IKOMA, Kazuo: Correction to my paper : “On Ahlfors’ discs theorem andits application” This Journal, Vol. 8(1956), 101–107.................... . . . . . 9 (1957), 118

IKOMA, Kazuo and SHIBATA , Kêichi: On the distortions in certain qua-siconformal mappings......................................................... . . . . 13 (1961), 241–247


IKOMA, Kazuo: Supplements to my former paper : “On Ahlfors discstheorem and its application” (This Journal, vol. 8(1956), 101–107). . . . . . . 13 (1961), 371–372

IKOMA, Kazuo: Modulus of rings in space................................... . . . . 15 (1963), 220–226

IKOMA, Kazuo: A distortion theorem inK-quasiconformal mappings ofthen-ball ........................................................................ . . . . 28 (1976), 553–561

IKOMA, Kazuo: On the unique existence of the extremal mapping inSchwarzi’s lemma for quasiregular mappings............................. . . . . 31 (1979), 23– 30

IKOMA, Kazuo: A modification of Teichmüller’s module theorem and itsapplication to a distortion problem inn-space............................ . . . . 32 (1980), 393–398

IMAI , Hideo: Values ofp-adicL-functions at positive integers andp-adiclog multiple gamma functions............................................... . . . . 45 (1993), 505–510

IMAYOSHI, Yôichi: A theorem on uniformity of prime surfaces of anentire function of two complex variables.................................. . . . . 27 (1975), 285–290

IMAYOSHI, Yoichi: Holomorphic families of Riemann surfaces and Te-ichmüller spaces II............................................................ . . . . 31 (1979), 469–489

IMAYOSHI, Yoichi: Holomorphic families of Riemann surfaces and Te-ichmüller spaces III........................................................... . . . . 33 (1981), 227–247

INABA, Takashi: Resilient leaves in transversely affine foliations......... . . . . 41 (1989), 625–631

INFANTE, Ettore Ferrari:see CARVALHO, Luis Antonio Viera, INFANTE,Ettore Ferrari and WALKER, John Andrew, 32 (1980), 283–297

INOUE, Atsushi: On Yamabe’s problem —by a modified direct method—. . . . 34 (1982), 499–507

INOUE, Atsushi: Strong and classical solutions of the Hopf equation —an example of Functional Derivative Equation of second order..... ... . . . . 39 (1987), 115–144

INOUE, Atsushi: On a construction of the fundamental solution for thefree Weyl equation by Hamiltonian path-integral method —an exactlysolvable case with “odd variable coefficients”............................ . . . . 50 (1998), 91–118

INOUE, Katsumi: Remarks on the limit sets of Kleinian groups........... . . . . 32 (1980), 419–425

INOUE, Katsumi: see AKAZA , Yohru and INOUE, Katsumi, 36 (1984),1–16

INOUE, Katsumi: Poincaré series for discrete Moebius groups acting onthe upper half space........................................................... . . . . 44 (1992), 35– 44

IRWIN, Ronald L.: Correction : Absolute summability factors I........... . . . . 19 (1967), 243

IRWIN, Ronald Lee: Absolute summability factors I........................ . . . . 18 (1966), 247–254

IRWIN, Ronald Lee: Correction : Absolute summability factors I......... . . . . 20 (1968), 111

ISBELL, J. R.: Zero-dimensional spaces....................................... . . . . . 7 (1955), 1– 8

ISHIDA, Masa-Nori: Torus embeddings and dualizing complexes......... . . . . 32 (1980), 111–146

ISHIDA, Masa-Nori and ODA, Tadao: Torus embeddings and tangentcomplexes....................................................................... . . . . 33 (1981), 337–381


ISHIDA, Masa-Nori: Tsuchihashi’s cusp singularities are Buchsbaum sin-gularities........................................................................ . . . . 36 (1984), 191–201

ISHIDA, Masa-Nori: An elliptic surface covered by Mumford’s fake pro-jective plane.................................................................... . . . . 40 (1988), 367–396

ISHIDA, Masa-Nori and KATO, Fumiharu: The strong rigidity theoremfor non-Archimedean uniformization....................................... . . . . 50 (1998), 537–555

ISHIGURO, Kazuo: Sur le problème de l’équation fonctionnelle... ... .... . . . . . 6 (1954), 1– 4

ISHIHARA, Shigeru: Fibred Riemannian spaces with isometric parallelfibres............................................................................. . . . . . 6 (1954), 243–252

ISHIHARA, Shigeru and OBATA, Morio: Affine transformations in a Rie-mannian manifold............................................................. . . . . . 7 (1955), 146–150

ISHIHARA, Shigeru: see FUKAMI , Tetsuzo and ISHIHARA, Shigeru, 7(1955), 151–156

ISHIHARA, Shigeru: Correction : Fibred Riemannian spaces with isomet-ric parallel fibres (This Journal, Vol. 6, pp. 243–252).................... . . . . . 8 (1956), 333

ISHIHARA, Shigeru: Holomorphically projective changes and theirgroups in an almost complex manifold..................................... . . . . . 9 (1957), 273–297

ISHIHARA, Shigeru: see TACHIBANA , Shun-ichi and ISHIHARA,Shigeru, 12 (1960), 77–101

ISHIHARA, Shigeru and TACHIBANA , Shun-ichi: A note on holomorh-pically projective transformations of a Kählerian space with parallelRicci tensor..................................................................... . . . . 13 (1961), 193–200

ISHIHARA, Shigeru: On a tensor fieldφhi satisfyingφp = ±I ............ . . . . 13 (1961), 443–454

ISHIHARA, Shigeru:see YANO, Kentaro, ISHIHARA, Shigeru and KON-ISHI, Mariko, 25 (1973), 167–175

ISHIHARA, Toru: Harmonic maps of nonorientable surfaces to four-dimensional manifolds........................................................ . . . . 45 (1993), 1– 12

ISHII, Hitoshi and SOUGANIDIS, Panagiotis: Generalized motion of non-compact hypersurfaces with velocity having arbitrary growth on thecurvature tensor................................................................ . . . . 47 (1995), 227–250

ISHII, Shihoko and WATANABE, Kimio: A geometric characterization ofa simpleK3-singularity...................................................... . . . . 44 (1992), 19– 24

ISHII, Shihoko: The minimal model theorem for divisors of toric varieties. . . . 51 (1999), 213–226

ISHIKAWA, Hiroshi, TOMIYAMA , Jun and WADA, Junzô: On the localbehavior of function algebras................................................ . . . . 22 (1970), 48– 55

ISHIKAWA, Yasushi: Asymptotic behavior of the transition density forjump type processes in small time.......................................... . . . . 46 (1994), 443–456

ISHIMURA, Naoyuki: Shape of spirals......................................... . . . . 50 (1998), 197–202

ISHIZAKI , Katsuya: Admissible solutions of second order differentialequations........................................................................ . . . . 44 (1992), 305–325


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ITAGAKI , Yoshio: Note on the re-topologization of a space by a set ofoperators........................................................................ . . . . 21 (1969), 448–450

ITAGAKI , Yoshio: The eigenfunction expansion of the symmetric opera-tors associated with Gelfard triplet.......................................... . . . . 23 (1971), 259–271

ITO, Hidekazu: Integrable symplectic maps and their Birkhoff normalforms............................................................................ . . . . 49 (1997), 73–114

ITO, Hiroyuki: The Mordell-Weil groups of unirational quasi-elliptic sur-faces in characteristic 2....................................................... . . . . 46 (1994), 221–251

ITO, Kentaro: Iso-length-spectral problem for complete hyperbolic sur-faces of finite type............................................................. . . . . 48 (1996), 561–573

ITÔ, Noboru: On-structures of finite groups............................... . . . . . 4 (1952), 172–177

ITOH, Jin-ichi and TANAKA , Minoru: The dimension of a cut locus on asmooth Riemannian manifold................................................ . . . . 50 (1998), 571–575

ITOH, Matsuhiro: On Kaehler metrics on a compact homogeneous com-plex manifold................................................................... . . . . 28 (1976), 1– 5

ITOH, Takehiro and NAKAGAWA , Hisao: On certain hypersurfaces in areal space form................................................................. . . . . 25 (1973), 445–450

IWAMOTO, Hideyuki: On the structure of Riemannian spaces whose ho-lonomy groups fix a null-system............................................ . . . . . 1 (1950), 109–135

IWAMOTO, Hideyuki: On the relation between homological structure ofRiemannian spaces and exact differential forms which are invariantunder holonomy groups. I.................................................... . . . . . 3 (1951), 59– 70

IWAMOTO, Masayuki: General multi-canonical divisors on two-dimensional smoothable semi-log-terminal singularities................ . . . . 50 (1998), 211–228

IWANO, Masahiro: On a general solution of a nonlinear 2-system of theform x2dw/dx = w + xh(x,w) with a constant diagonal matrixof signature(1, 1) .............................................................. . . . . 32 (1980), 453–486

IWANO, Masahiro: New study on the convergence of a formal transfor-mation, II........................................................................ . . . . 47 (1995), 475–497

IWASAKI , Keiko and OGITSU, Noriko: On the mean curvature for anti-holomorphicp-plane in Kählerian spaces................................. . . . . 27 (1975), 313–317

IWASAWA, Kenkichi: Riemann-Hurwitz formula andp-adic Galois rep-resentations for number fields............................................... . . . . 33 (1981), 263–288

IWATA, Kôichi: Note on Postnikov invariants of a loop space............. . . . . . 8 (1956), 329–332

IWATA, Kôichi and MIYAZAKI , Hiroshi: Remarks on the realizability ofWhitehead product............................................................ . . . . 12 (1960), 130–138


IWATA, Koichi: On the realizability of Whitehead products................ . . . . 16 (1964), 203–208

IWATA, Koichi and ÔIKE, Hiroshi: The operationsρkR on the groupKR(CP

n) ....................................................................... . . . . 20 (1968), 582–588

IWATA, Koichi: Compact transformation groups on rational cohomologyCayley projective planes...................................................... . . . . 33 (1981), 429–442

IYANAGA , Kenichi: Cusps associated to lattices in Hermitian vectorspaces of dimension 2......................................................... . . . . 34 (1982), 373–388

IZEKI, Hiroyasu: On compact conformally flat 4-manifolds............... . . . . 44 (1992), 299–304

IZUCHI, Keiji and SHIMIZU , Tetsuhiro: Topologies on groups and a cer-tainL-ideal of measure algebras............................................ . . . . 25 (1973), 53– 60

IZUMI , Masako, IZUMI , Shin-ichi and PETERSEN, Gordon M.: OnHardy’s inequality and its generalization.................................. . . . . 21 (1969), 601–613

IZUMI , S., MATSUYAMA , N. and TSUCHIKURA, T.: Notes on FourierAnaysis (XLIX): Some negative examples................................ . . . . . 5 (1953), 43– 51

IZUMI , Shin-ichi: Notes on Fourier Analysis (VIII); Local properties ofFourier series................................................................... . . . . . 1 (1950), 136–143

IZUMI , Shin-ichi: Notes on Fourier Analysis (XVI)......................... . . . . . 1 (1950), 144–166

IZUMI , Shin-ichi: Notes on Fourier analysis (XXXV)...................... . . . . . 1 (1950), 285–302

IZUMI , Shin-ichi and SUNOUCHI, Gen-ichirô: Notes on fourier analysis(XXXIX): Theorems concerning Cesàro summability................... . . . . . 1 (1950), 313–326

IZUMI , Shin-ichi: Notes on Fourier Analysis (XXVI): Some negative ex-amples in the theory of Fourier series...................................... . . . . . 2 (1950), 74– 95

IZUMI , Shin-ichi: Notes on Fourier analysis(XVI): On the strong law oflarge numbers and gap series................................................ . . . . . 3 (1951), 89–103

IZUMI , Shin-ichi: Notes on Fourier analysis (XXVII): A theorem onCesàro summation............................................................. . . . . . 3 (1951), 212–215

IZUMI , Shin-ichi and SUNOUCHI, Gen-ichiô: Notes on Fourier Analysis(XLVIII): Uniform convergence of Fourier series........................ . . . . . 3 (1951), 298–305

IZUMI , Shin-ichi: Some Trigonometrical Series, IV......................... . . . . . 5 (1953), 18– 21

IZUMI , Shin-ichi: On an approximation problem in the theory of proba-bility ............................................................................. . . . . . 5 (1953), 22– 28

IZUMI , Shin-ichi: Some Trigonometrical series, V.......................... . . . . . 5 (1953), 29– 33

IZUMI , Shin-ichi: Some Trigonometrical Series VII........................ . . . . . 5 (1954), 268–271

IZUMI , Shin-ichi: Some Trigonometrical Series VI......................... . . . . . 5 (1954), 290–295

IZUMI , Shin-ichi: Some Trigonometrical Seties VIII........................ . . . . . 5 (1954), 296–301

IZUMI , Shin-ichi: Some trigonometrical series, IX.......................... . . . . . 6 (1954), 30– 34

IZUMI , Shin-ichi: Some trigonometrical series ,X........................... . . . . . 6 (1954), 69– 72


IZUMI , Shin-ichi: Some trigonometrical series XI........................... . . . . . 6 (1954), 73– 77

IZUMI , Shin-ichi and SATO, Masako: Integrability of trigonometrical se-ries I ............................................................................. . . . . . 6 (1954), 258–263

IZUMI , Shin-ichi and TSUCHIKURA, Tamotsu: Absolute convergence ofFourier expansions............................................................ . . . . . 7 (1955), 243–251

IZUMI , Shin-ichi: see MOHANTY, R. and IZUMI , Shin-ichi, 8 (1956),201–204

IZUMI , Shin-ichi: see IZUMI , Masako, IZUMI , Shin-ichi and PETERSEN,Gordon M., 21 (1969), 601–613

IZUMI , Shin-ichi: Obituary (by Tamotsu Tsuchikura)....................... . . . . 43 (1991)

IZUMI , Yosihisa: Remarques sur la notion de la perfection................. . . . . . 4 (1952), 252–256

IZUMI , Yosihisa: Über den Begriff derω-Vollständigkeit.................. . . . . . 4 (1952), 314–315

IZUMI , Yosihisa: Sur les formes normales.................................... . . . . . 6 (1954), 26– 29

IZUMI , Yosihisa: Sur le degré de la perfection............................... . . . . . 7 (1955), 128–131

IZUMI , Yosihisa and WADA, Tôru: Sur la notion de la perfection......... . . . . . 7 (1955), 132–135

IZUMINO, Saichi: The product of operators with closed range and anextension of the reverse order law........................................... . . . . 34 (1982), 43– 52

IZUMINO, Saichi: Generalized inverse method for subspace maps........ . . . . 35 (1983), 649–659

IZUMINO, Saichi: Generalized inverses of Toeplitz operators and inverseapproximation inH 2 .......................................................... . . . . 37 (1985), 95– 99

IZUMISAWA, M. and KAZAMAKI , N.: Weighted norm inequalities formartingales..................................................................... . . . . 29 (1977), 115–124

IZUMISAWA, Masataka, SEKIGUCHI, Takeshi and SHIOTA, Yasunobu:Remark on a characterization of BMO-martingales...................... . . . . 31 (1979), 281–284

IZUMISAWA, Masataka: Weighted norm inequality for operator on mar-tingales.......................................................................... . . . . 32 (1980), 1– 8

IZUMISAWA, Masataka: see MORIMOTO, Hiroaki and IZUMISAWA,Masataka, 35 (1983), 503–511

JABŁONSKI, Marian and MALCZAK , Jan: A central limit theorem forpiecewise convex mappings of the unit interval........................... . . . . 35 (1983), 173–180

JAKIMOVSKI , A.: see DITZIAN , Z. and JAKIMOVSKI , A., 20 (1968),170–174



JANG, Cheol Min: Julia set of the functionz exp(z+ µ) ................... . . . . 44 (1992), 271–277

JANG, Cheol Min: see KURODA, Tadashi and JANG, Cheol Min, 49(1997), 577–584


JANG, Youngho: An asymptotic expansion of thep-adic Green function. . . . 50 (1998), 229–242

JANS, J. P.: Torsion associated with duality................................... . . . . 24 (1972), 449–452

JENKINS, James A.: On the existence of certain general extremal metricsII ................................................................................. . . . . 45 (1993), 249–257

JIANG, Daqing: see WANG, Junyu and JIANG, Daqing, 50 (1998), 203–210

JORDAN, James H.: The distribution ofkth power residues and non-residues in the Gaussian integers............................................ . . . . 20 (1968), 498–510

JØRGENSEN, Palle E. T.: On one-parameter groups of automorphismsand extensions of symmetric operators associated with unboundedderivations in operator algebras............................................. . . . . 30 (1978), 277–305

JURKAT, W. and PEYERIMHOFF, A.: Über Sätze vom Bohr-Hardy’schenTyp ............................................................................... . . . . 17 (1965), 55– 71

JURKAT, W. B. and PEYERIMHOFF, A.: On power series with negativezeros............................................................................. . . . . 24 (1972), 207–221

KABEYA, Yoshitsugu, YANAGIDA , Eiji and YOTSUTANI, Shoji: Numberof zeros of solutions to singular initial value problems.................. . . . . 50 (1998), 1– 22

KAFTAL, Victor: see HALPERN, Herbert and KAFTAL, Victor, 39 (1987),153–173

KAJIWARA, Takeshi: The functor of a toric variety with enough invarianteffective Cartier divisors...................................................... . . . . 50 (1998), 139–157

KAKEHI , Tomoyuki and MASUDA, Tetsuya: Logarithmic divergence ofheat kernels on some quantum spaces...................................... . . . . 47 (1995), 595–600

KAMADA , Hiroyuki and MACHIDA, Yoshinori: Self-duality of metrics oftype(2, 2) on four-dimensional manifolds................................. . . . . 49 (1997), 259–275

KAMAGATA , Toshio: see ANDO, Hideo, KAMAGATA , Toshio andFUKUHARA, Kenzo, 25 (1973), 541–551

KAMBER, Franz W. and TONDEUR, Philippe: Semi-simple Weil algebrasand characteristic classes..................................................... . . . . 30 (1978), 373–422

KAMBER, Franz W. and TONDEUR, Philippe: Infinitesimal automor-phisms and second variation of the energy for harmonic foliations.... . . . . 34 (1982), 525–538

KAMBER, Franz W.:see BRADLOW, Steven B., GLAZEBROOK, James F.and KAMBER, Franz W., 51 (1999), 81–123

KAMEI , Nobuo: Simply invariant subspace theorems for antisymmetricfinite subdiagonal algebras................................................... . . . . 21 (1969), 467–473

KAMETANI , Yukio: The simple invariant and differentiable structures onthe Horikawa surface.......................................................... . . . . 47 (1995), 541–553

KAMINOGO, Takashi: Boundary value problems for ordinary adifferen-tial equations................................................................... . . . . 29 (1977), 449–461

KAMINOGO, Takashi: Kneser’s property and boundary value problemsfor some retarded functional differential equations....................... . . . . 30 (1978), 471–486


KAMINOGO, Takashi: A variation of Kneser’s theorem and boundaryvalue problems................................................................. . . . . 32 (1980), 511–523

KAMINOGO, Takashi: Topological degree of solution mappings in func-tional and ordinary differential equations.................................. . . . . 49 (1997), 527–535

KAMI NSKI, Brunon: Decreasing nets ofσ -algebras and their applicationsto ergodic theory............................................................... . . . . 43 (1991), 263–274

KANEDA, Eiji: see AGAOKA, Yoshio and KANEDA, Eiji, 36 (1984), 107–140

KANEKO, Makoto: Estimates for the maximal function of Hardy-Littlewood and the maximal Hilbert transform with weighted mea-sures............................................................................. . . . . 22 (1970), 130–137

KANEKO, Makoto: The absolute Cesàro summability and the Littlewood-Paley function.................................................................. . . . . 24 (1972), 223–232

KANEKO, Makoto: Boundedness of some operators composed of Fouriermultipliers...................................................................... . . . . 35 (1983), 267–288

KANEKO, Makoto and SUNOUCHI, Gen-ichirô: On the Littlewood-Paleyand Marcinkiewicz functions in higher dimensions...................... . . . . 37 (1985), 343–365

KANEKO, Makoto: Estimates of the area integrals by the non-tangentialmaximal functions............................................................. . . . . 39 (1987), 589–596

KANEMAKI , Shôji: Quasi-Sasakian manifolds............................... . . . . 29 (1977), 227–233

KANG, Hyeonbae: Holomorphic automorphisms of certain class of do-mains of infinite type.......................................................... . . . . 46 (1994), 435–442

KANJIN, Yûichi: A convolution mesure algebra on the unit disc.......... . . . . 28 (1976), 105–115

KANJIN, Yûichi: Banach algebra related to disk polynomials............. . . . . 37 (1985), 395–404

KANJIN, Yuichi: A transplantation theorem for Laguerre series........... . . . . 43 (1991), 537–555

KANJIN, Yuichi and SAKAI , Ryozi: Pointwise convergence of Hermite-Fejér interpolation of higher order for Freud weights.................... . . . . 46 (1994), 181–206

KANNAPPAN, PL. and RATHIE, P. N.: On generalized information func-tion ............................................................................... . . . . 27 (1975), 207–212

KANNAPPAN, Pl.: Note on generalized information function.............. . . . . 30 (1978), 251–255

KANNO, Kôsi: On the Riemann summability................................ . . . . . 6 (1954), 155–161

KANNO, Kôsi: Cesàro summability of Fourier series....................... . . . . . 7 (1955), 110–118

KANNO, Kôsi: On the Cesàro summability of Fourier series (II).......... . . . . . 7 (1955), 265–278

KANNO, Kôsi: On the Riesz summability of Fourier series................ . . . . . 8 (1956), 223–234

KANNO, Kôsi: On the Cesàro summability of Fourier series (III)......... . . . . . 9 (1957), 27– 36

KANNO, Kôsi: On the summation of multiple Fourier series.............. . . . . 11 (1959), 25– 42

KANNO, Kosi and TSUCHIKURA, Tamotsu: On the absolute summabilityof Fourier series................................................................ . . . . 11 (1959), 456–479


KANNO, Kôsi: On the absolute summability of Fourier series (II)........ . . . . 13 (1961), 201–215

KANNO, Kosi: On the absolute Nörlund summability of the factoredFourier series................................................................... . . . . 21 (1969), 434–447

KANNO, Kosi and OKUYAMA , Yasuo: On the absolute Nörlund summa-bility factors of Fourier series................................................ . . . . 29 (1977), 439–448

KANNO, Kôsi: Absolute Riesz summability factors of Fourier series. . . . . . . . 36 (1984), 25– 32

KANNO, Tsuneo: On the representations of Lie algebras................... . . . . . 8 (1956), 46– 53

KANNO, Tsuneo: A note on the Lie algebras of algebraic groups......... . . . . 10 (1958), 262–273

KANNO, Tsuneo: On replicas................................................... . . . . 11 (1959), 287–298

KANNO, Tsuneo:see ABE, Eiichi and KANNO, Tsuneo, 11 (1959), 376–384

KANNO, Tsuneo: A certain class of commutative algebraic groups....... . . . . 14 (1962), 80– 98

KAPLANSKY, Irving: Group algebras in the large........................... . . . . . 3 (1951), 249–256

KARAKOSTAS, George, STAVROULAKIS , I. P. and WU, Yumei: Oscilla-tions of Volterra integral equations with delay............................ . . . . 45 (1993), 583–605

KARTSATOS, Athanassios G.: Convergence in perturbed nonlinear sys-tems.............................................................................. . . . . 24 (1972), 539–546

KARTSATOS, Athanassios G.: Locally invertible operators and existenceproblems in differential systems............................................. . . . . 28 (1976), 167–176

KARTSATOS, Athanassios G. and PARROTT, Mary E.: Existence of solu-tions and Galerkin approximations for nonlinear functional evolutionequations........................................................................ . . . . 34 (1982), 509–523

KASHIWABARA, Shobin: On the reducibility of an affinely connectedmanifold......................................................................... . . . . . 8 (1956), 13– 28

KASHIWABARA, Shobin: On Euclidean connections in a Finsler mani-fold ............................................................................... . . . . 10 (1958), 69– 80

KASHIWABARA, Shobin: The decomposition of a differentiable manifoldand its applications............................................................ . . . . 11 (1959), 43– 53

KASHIWABARA, Shobin: The structure of a Riemannian manifold admit-ting a parallel field of one-dimensional tangent vector subspaces...... . . . . 11 (1959), 327–350

KASHIWABARA, Shobin: The structure of a Riemannian manifold admit-ting a parallel field of tangent vector subspaces........................... . . . . 12 (1960), 102–119

KASHIWABARA, Shobin: On the parallelisability under Riemannian met-rics of direction fields over 3-dimensional manifolds.................... . . . . 14 (1962), 24– 47

KASHIWABARA, Shobin: On the parallelisability under Riemarmian met-rics of direction fields over 3-dimensional manifolds, II................. . . . . 15 (1963), 332–334

KASHIWABARA, Shobin: A fibering of Riemannian manifolds admitting1-parameter groups of motions.............................................. . . . . 17 (1965), 266–270


KASHIWABARA, Shobin: Riemannian manifolds with dense orbits underLie groups of motions......................................................... . . . . 20 (1968), 254–256

KASHIWABARA, Shobin: 3-dimensional Riemannian manifolds withdense orbits..................................................................... . . . . 25 (1973), 503–507

KASUE, Atsushi and KUMURA, Hironori: Spectral convergence of Rie-mannian manifolds............................................................ . . . . 46 (1994), 147–179

KASUE, Atsushi and KUMURA, Hironori: Spectral convergence of Rie-mannian manifolds, II......................................................... . . . . 48 (1996), 71–120

KATO, Fumiharu: Log smooth deformation theory.......................... . . . . 48 (1996), 317–354

KATO, Fumiharu: see ISHIDA, Masa-Nori and KATO, Fumiharu, 50(1998), 537–555

KATO, Junji: Asymptotic behaviors in functional differential equations. . . . . 18 (1966), 174–215

KATO, Junji: On the existence ofO-curves................................... . . . . 19 (1967), 49– 62

KATO, Junji: On the existence ofO-curves II................................ . . . . 19 (1967), 126–140

KATO, Junji: Uniformly asymptotic stability and total stability........ ... . . . . 22 (1970), 254–269

KATO, Junji and NAKAJIMA , Fumio: On Sacker-Sell’s theorem for a lin-ear skew product flow......................................................... . . . . 28 (1976), 79– 88

KATO, Junji: Liapunov’s second method in functional differential equa-tions.............................................................................. . . . . 32 (1980), 487–497

KATO, Junji: An autonomous system whose solutions are uniformly ulti-mately bounded but not uniformly bounded............................... . . . . 32 (1980), 499–504

KATO, Junji and KUROSAKI, Sadao: Notes on the stability in variation. . . . . 32 (1980), 505–510

KATO, Kazuya and MESSING, William: Syntomic cohomology andp-adic étale cohomology........................................................ . . . . 44 (1992), 1– 9

KATO, Masahide: Compact complex surfaces containing global stronglypseudoconvex hypersurfaces................................................. . . . . 31 (1979), 537–547

KATO, Masahide: Factorization of compact complex 3-folds which admitcertain projective structures.................................................. . . . . 41 (1989), 359–397

KATO, Masahide: Holomorphic conformal structures and characteristicforms............................................................................ . . . . 45 (1993), 51– 66

KATO, Mitsuyoshi, KOJIMA, Sadayoshi, OHKAWA , Tetsusuke and YA-MASAKI , Masayuki: The Matsumoto tripling for compact simply con-nected 4-manifolds............................................................ . . . . 31 (1979), 525–535

KATO, Shin: Conformal deformation to prescribed scalar curvature oncomplete noncompact Riemannian manifolds with nonpositive curva-ture............................................................................... . . . . 45 (1993), 205–230

KATO, Suehiro: A dimension formula for a certain space of automorphicforms ofSU(p, 1), II: The ease of�(N) withN ≥ 3 .................... . . . . 37 (1985), 571–584

KATO, Suehiro: CORRECTION: A dimension formula for a certain spaceof automorphic forms ofSU(p, 1), II: The case of�(N) with N ≥ 3 . . . . 38 (1986), 643


KATO, Tosio and SATAKE, Ichiro: An algebraic theory of Landau-Kolmogorov inequalities..................................................... . . . . 33 (1981), 421–428

KATO, Touru and MOTOMIYA, Kanji: A study on certain homogeneousspaces............................................................................ . . . . 21 (1969), 1– 20

KATO, Toyonori: Duality of cyclic modules.................................. . . . . 19 (1967), 349–356

KATO, Toyonori: Self-injective rings.......................................... . . . . 19 (1967), 485–495

KATO, Toyonori: Torsionless modules......................................... . . . . 20 (1968), 234–243

KATO, Toyonori: Rings ofU -dominant dimension≥ 1 ..................... . . . . 21 (1969), 321–327

KATO, Toyonori: Rings having dominant modules.......................... . . . . 24 (1972), 1– 10

KATSUDA, Atsushi and URAKAWA , Hajime: The Faber-Krahn typeisoperimetric inequalities for a graph....................................... . . . . 51 (1999), 267–281

KATSURA, Toshiyuki:see SHIODA, Tetsuji and KATSURA, Toshiyuki, 31(1979), 97–115

KATSURA, Toshiyuki: Unirational elliptic surfaces in characteristicp ... . . . . 33 (1981), 521–553

KATSURA, Toshiyuki: The unirationality of certain elliptic surfaces incharacteristicp ................................................................. . . . . 36 (1984), 217–231

KATSURADA, Hidenori: A generalized Igusa local zeta function and localdensities of quadratic forms.................................................. . . . . 44 (1992), 211–218

KATSURADA, Yoshie: On the theory of non-holonomic systems in theFinsler space.................................................................... . . . . . 3 (1951), 140–148

KAUP, Ludger: see BARTHEL, Gottfried, BRASSELET, Jean-Paul,FIESELER, Karl-Heinz and KAUP, Ludger, 48 (1996), 363–390

KAWACHI , Mayumi and NAKANO, Shin: The 2-class groups of cubicfields and 2-descents on elliptic curves..................................... . . . . 44 (1992), 557–565

KAWAGUCHI, Michiaki: Une généralisation du calcul des jets et quelquesprolongements généralisés de variétés différentiables................... . . . . 13 (1961), 329–370

KAWAI , Shigeo: A theorem of Bernstein type for minimal surfaces inR4 . . . . 36 (1984), 377–384

KAWAMURA , Shinzo: On the spectra of tensor product of linear operatorsin locally convex spaces...................................................... . . . . 27 (1975), 247–258

KAWAMURA , Shinzo: Invariant subspaces for shift operators of multi-plicity one....................................................................... . . . . 34 (1982), 15– 21

KAWAMURA , Shinzô: A decomposition of reducing subspace for shiftoperators........................................................................ . . . . 35 (1983), 425–440

KAWASHIMA , Shuichi and SHIZUTA, Yasushi: On the normal form of thesymmetric hyperbolic-parabolic systems associated with the conserva-tion laws......................................................................... . . . . 40 (1988), 449–464

KAWATA , Tatsuo: Remarks on prediction problem in the theory of sta-tionary stochastic processes.................................................. . . . . . 6 (1954), 13– 20


KAWATA , Tatsuo: Absolute convergence of Fourier series of periodic sto-chastic processes and its applieations....................................... . . . . 35 (1983), 459–474

KAWAZOE, Takeshi, ONOE, Yoshikazu and TACHIZAWA , Kazuya: Func-tions on the real line with nonnegative Fourier transforms.............. . . . . 46 (1994), 311–320

KAZAMAKI , N.: On a stoehastic integral equation with respect to a weakMartingale...................................................................... . . . . 26 (1974), 53– 63

KAZAMAKI , N.: A note on conformal martingales.......................... . . . . 26 (1974), 229–235

KAZAMAKI , N.: see IZUMISAWA, M. and KAZAMAKI , N., 29 (1977),115–124

KAZAMAKI , N.: The equivalence of two conditions on weighted norminequalities for martingales.................................................. . . . . 29 (1977), 275–285

KAZAMAKI , N.: On a problem of Girsanov.................................. . . . . 29 (1977), 597–600

KAZAMAKI , N.: Correction: On a problem of Girsanov.................... . . . . 30 (1978), 175

KAZAMAKI , Norihiko and TSUCHIKURA, Tamotsu: Weighted averagesof submartingales.............................................................. . . . . 19 (1967), 297–302

KAZAMAKI , Norihiko: On the equivalence ofq-martingales and locallyLp-integrable martingales.................................................... . . . . 20 (1968), 346–354

KAZAMAKI , Norihiko: Some remarks on local martingales............... . . . . 22 (1970), 174–180

KAZAMAKI , Norihiko: Remarks on the Riesz decomposition for super-martingales..................................................................... . . . . 22 (1970), 557–565

KAZAMAKI , Norihiko: On the existence of solutions of Martingale inte-gral equations.................................................................. . . . . 24 (1972), 463–468

KAZAMAKI , Norihiko: An inequality for the conditioned square func-tions on martingales........................................................... . . . . 28 (1976), 157–165

KAZAMAKI , Norihiko: On the existence of a conformal martingale...... . . . . 28 (1976), 437–441

KAZAMAKI , Norihiko: A note on exponential martingales................. . . . . 30 (1978), 367–371

KAZAMAKI , Norihiko: On transforming the class of BMO-martingalesby a change of law............................................................. . . . . 31 (1979), 117–125

KAZAMAKI , Norihiko and SEKIGUCHI, Takeshi: On the transformationof some classes of martingales by a change of law....................... . . . . 31 (1979), 261–279

KAZAMAKI , Norihiko: Changes of law, martingales and the conditionedsquare function................................................................. . . . . 31 (1979), 549–552

KAZAMAKI , Norihiko and SEKIGUCHI, Takeshi: Uniform integrabilityof continuous exponential martingales..................................... . . . . 35 (1983), 289–301

KAZAMAKI , Norihiko: On the reverse Hölder inequalities for certain ex-ponential processes............................................................ . . . . 35 (1983), 309–311

KAZAMAKI , Norihiko and SHIOTA, Yasunobu: Remarks on the class ofcontinuous martingales with bounded quadratic variation............... . . . . 37 (1985), 101–106

KENMOTSU, Katsuei: Invariant submanifolds in a Sasakian manifold. . . . . . . 21 (1969), 495–500


KENMOTSU, Katsuei: Some remarks on minimal submanifolds........... . . . . 22 (1970), 240–248

KENMOTSU, Katsuei: Local classification of invariantη-Einstein sub-manifolds of codimension 2 in a Sasakian manifold with constantφ-sectional curvature............................................................. . . . . 22 (1970), 270–272

KENMOTSU, Katsuei: Some results for an orientable 5-dimensional sub-manifold ofR7 ................................................................. . . . . 23 (1971), 59– 65

KENMOTSU, Katsuei: A class of almost contact Riemannian manifolds. . . . . 24 (1972), 93–103

KENMOTSU, Katsuei: On compact minimal surfaces with non-negativeGaussian curvature in a space of constant curvature I.................... . . . . 25 (1973), 469–479

KENMOTSU, Katsuei: A characterization of bipolar minimal surfaces inS4 ................................................................................ . . . . 26 (1974), 587–598

KENMOTSU, Katsuei: On a parametrization of minimal immersions ofR2 into S5 ....................................................................... . . . . 27 (1975), 83– 90

KENMOTSU, Katsuei: On compact minimal surfaces with non-negativeGaussian curvature in a space of constant curvature: II.................. . . . . 27 (1975), 291–301

KENMOTSU, Katsuei: Surfaces of revolution with prescribed mean cur-vature............................................................................ . . . . 32 (1980), 147–153

KERSTEN, Ina and REHMANN, Ulf: Generic splitting of reductive groups. . . . 46 (1994), 35– 70

KHAN, M. A.: see RAHMAN , Q. I. and KHAN, M. A., 19 (1967), 396–399

KHAN, N. A.: The characteristic roots of the product of two matrices. . . . . . . . 9 (1957), 234–237

KI, U-Hang and NAKAGAWA , Hisao: A characterization of the Cartanhypersurface in a sphere...................................................... . . . . 39 (1987), 27– 40

KIDA, Yûji: On cyclotomicZ2-extensions of imaginary quadratic fields. . . . 31 (1979), 91– 96

KIM, Byung Hak:see TAKAGI , Ryoichi, KIM, In-Bae and KIM, ByungHak, 50 (1998), 531–536

KIM, Chang-Wan and YIM, Jin-Whan: Surfaces with extreme value ofcurvature in Alexandrov spaces............................................. . . . . 47 (1995), 461–474

KIM, In-Bae:see TAKAGI , Ryoichi, KIM, In-Bae and KIM, Byung Hak,50 (1998), 531–536

KIM, Jae Moon: Circular units in theZp-extensions of real abelian fieldsof prime conductor............................................................ . . . . 51 (1999), 305–313

KIM, Seok Woo:see CHOI, Hyeong In, KIM, Seok Woo and LEE, YongHah, 50 (1998), 333–348

KIMPARA, Makoto: Sur les Réseaux plans dans un espace à connexionprojective à deux dimensions................................................ . . . . . 3 (1951), 174–181

KIMURA, Hideyuki: see KURIBAYASHI , Akikazu and KIMURA,Hideyuki, 43 (1991), 337–353

KINUKAWA , Masakiti: On the Cesàro summability of Fourier series..... . . . . . 6 (1954), 109–120

KINUKAWA , Masakiti: On the Cesàro summability of Fourier series II. . . . . . . 7 (1955), 252–264


KINUKAWA , Masakiti and IGARI, Satoru: Transformations of conjugatefunctions........................................................................ . . . . 13 (1961), 274–280

KINUKAWA , Masakiti: A note on the closure of translations inLp ....... . . . . 18 (1966), 225–231

KINUKAWA , Masakiti: Contractions of Fourier transforms inRk ......... . . . . 24 (1972), 233–243

KINUKAWA , Masakiti: Generalized Lipschitz class of functions and theirFourier transforms............................................................. . . . . 35 (1983), 583–595

KISHIMOTO, Akitaka and TAKAI , Hiroshi: On the invariantF(α) in C∗-dynamical systems............................................................. . . . . 30 (1978), 83– 94

KISHIMOTO, Akitaka: see BRATTELI, Ola, ELLIOTT, George A.,EVANS, David E. and KISHIMOTO, Akitaka, 41 (1989), 133–161

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KITANO, Koh-ichi: A note on invariant subspaces........................... . . . . 21 (1969), 144–151

KITANO, Koh-ichi: The growth of the resolvent and hyperinvariant sub-spaces............................................................................ . . . . 25 (1973), 317–331

KITANO, Koh-ichi: Some conditions on a reductive operator implyingnormality or spectrality....................................................... . . . . 28 (1976), 293–303

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KIZUKA , Takashi: Analytic automorphisms and algebraic automor-phisms ofC2 ................................................................... . . . . 31 (1979), 553–565

KIZUKA , Takashi: Analytic automorphisms of the complement of an al-gebraic curve in the complex projective plane............................ . . . . 33 (1981), 77– 89

KIZUKA , Takashi: Rational functions ofC∗-type on the two-dimensionalcomplex projective space..................................................... . . . . 38 (1986), 123–178

KLEMES, Ivo: The spectral type of the staircase transformation........... . . . . 48 (1996), 247–258

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KLINGENBERG, Wilhelm and SASAKI , Shigeo: On the tangent spherebundle of a 2-sphere........................................................... . . . . 27 (1975), 49– 56

KOBAYASHI, Masako: Capacities of sets and harmonic analysis on thegroup 2ω ........................................................................ . . . . 21 (1969), 419–433

KOBAYASHI, Masako: Correction: Capacities of sets and harmonic anal-ysis on the group 2ω ........................................................... . . . . 21 (1969), 676

KOBAYASHI, Osamu: Yamabe metrics and conformal transformations. . . . . . 44 (1992), 251–258

KOBAYASHI, Ryoichi: A remark on the Ricci curvature of algebraic sur-faces of general type.......................................................... . . . . 36 (1984), 385–399

KOBAYASHI, Ryoichi: Einstein-Kaehler metries on open algebraic sur-faces of general type.......................................................... . . . . 37 (1985), 43– 77


KOBAYASHI, Ryoichi and TODOROV, Andrey N.: Polarized period mapfor generalizedK3 surfaces and the moduli of Einstein metrics. . . .. . . . . . . 39 (1987), 341–363

KOBAYASHI, Ryoichi, KUSHIBIKI , Keiko and NARUKI , Isao: Polygonsand Hilbert modular groups.................................................. . . . . 41 (1989), 633–646

KOBAYASHI, Shoshichi: Principal fibre bundles with the 1-dimensionaltoroidal group.................................................................. . . . . . 8 (1956), 29– 45

KOBAYASHI, Shoshichi: On the automorphism group of a certain class ofalgebraic manifolds............................................................ . . . . 11 (1959), 184–190

KOBAYASHI, Shoshichi: On characteristic classes defined by connections. . . . 13 (1961), 381–385

KOBAYASHI, Shoshichi: Homogeneous Riemannian manifolds of nega-tive curvature................................................................... . . . . 14 (1962), 413–415

KOBAYASHI, Shoshichi: Topology of positively pinched Kaehler mani-folds ............................................................................. . . . . 15 (1963), 121–139

KOBAYASHI, Shoshichi: Imbeddings of homogeneous spaces with mini-mum total curvature........................................................... . . . . 19 (1967), 63– 70

KOBAYASHI, Shoshichi: Isometric imbeddings of compact symmetricspaces............................................................................ . . . . 20 (1968), 21– 25

KOBAYASHI, Shoshichi: Some remarks and questions concerning the in-trinsic distance................................................................. . . . . 25 (1973), 481–486

KOBAYASHI, Shoshichi: Complex manifolds with nonpositive holomor-phic sectional curvature and hyperbolicity................................. . . . . 30 (1978), 487–489

KOBAYASHI, Shoshichi and OCHIAI , Takushiro: Holomorphic structuresmodeled after hyperquadrics................................................. . . . . 34 (1982), 587–629

KOBAYASHI, Shoshichi: Submersions of CR submanifolds................ . . . . 39 (1987), 95–100

KOBAYASHI, Shoshichi: Manifolds over function algebras and mappingspaces............................................................................ . . . . 41 (1989), 263–282

KODAMA, Akio and SAKANE, Yusuke: Remarks on eompact complexhypersurfaces of compact complex parallelisable nilmanifolds. . . . . . . . . . . . 29 (1977), 57– 60

KODAMA, Akio: On generalized Siegel domains with exponent(c1, c2, . . . , cs), II ............................................................. . . . . 34 (1982), 65– 86

KODAMA, Akio: Remarks on homogeneous hyperbolic complex mani-folds ............................................................................. . . . . 35 (1983), 181–186

KODAMA, Akio: Characterizations of certain weakly pseudoconvex do-mainsE(k, α) in Cn ........................................................... . . . . 40 (1988), 343–365

KODAMA, Akio: A characterization of certain domains with good bound-ary points in the sense of Greene-Krantz, II............................... . . . . 43 (1991), 9– 25

KODAMA, Akio: A characterization of certain weakly pseudoconvex do-mains............................................................................ . . . . 51 (1999), 55– 64

KOELMAN, Robert Jan: Generators for the ideal of a projectively embed-ded toric surface............................................................... . . . . 45 (1993), 385–392


KÖHNEN, W.: Das Anfangswertverhalten von Evolutionsgleichungen inBanachräumen. Teil I : Approximationseigenschaften von Evolution-soperatoren..................................................................... . . . . 22 (1970), 566–596

KÖHNEN, W.: Das Anfangswertverhalten von Evolutionsgleichungen inBanachräumen. Teil II: Anwendungen..................................... . . . . 23 (1971), 621–639

KOIKE, Masao: Hypergeometric polynomials over finite fields... .. ... ... . . . . 51 (1999), 75– 79

KOIZUMI , Sumiyuki and SUNOUCHI, Gen-ichirô: Generalized Fourierintegrals......................................................................... . . . . . 5 (1954), 243–260

KOIZUMI , Sumiyuki: On integral inequalities and certain applications toFourier series................................................................... . . . . . 7 (1955), 119–127

KOIZUMI , Sumiyuki: Correction and remark on the paper: On integral in-equalities and certain of its applications to Fourier series. This JournalVol. 7(1955), No. 1–2, pp 119–127......................................... . . . . . 8 (1956), 235–243

KOIZUMI , Sumiyuki: On fractional integration.............................. . . . . . 9 (1957), 298–306

KOIZUMI , Sumiyuki: A theorem about interpolation of operations on in-termediate spaces.............................................................. . . . . 24 (1972), 245–249

KOJIMA, Hisashi: Rankin’s method in the case of level 4q and its appli-cation to the Doi-Naganuma lifting......................................... . . . . 31 (1979), 195–205

KOJIMA, Hisashi: Siegel modular cusp forms of degree two............... . . . . 33 (1981), 65– 75

KOJIMA, Hisashi: Dimension of spaces of vector valued automorphicforms on the unitary group of degreeSU(2, 1) ........................... . . . . 36 (1984), 563–579

KOJIMA, Hisashi: Galois extensions of algebraic function fields.......... . . . . 42 (1990), 149–161

KOJIMA, Hisashi: Remark on Belyi’s paper concerning Galois extensionsof the maximal cyclotomic field with certain linear groups as Galoisgroups........................................................................... . . . . 43 (1991), 117–122

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KOKUBU, Masatoshi: Weierstrass representation for minimal surfaces inhyperbolic space............................................................... . . . . 49 (1997), 367–377

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KOMATSU, Gen: Boundedness of the Bergman projector and Bell’s dual-ity theorem...................................................................... . . . . 36 (1984), 453–467

KOMATSU, Hikosaburo: A general interpolation theorem ofMarcinkiewicz type........................................................... . . . . 33 (1981), 383–393

KOMATSU, Kiichi: On zeta-functions and cyclotomicZp-extensions ofalgebraic number fields....................................................... . . . . 36 (1984), 555–562


KOMORNÍK, Jozef: Asymptotic periodicity of the iterates of weakly con-strictive Markov operators.................................................... . . . . 38 (1986), 15– 27

KOMURA, Yukio: see FURUYA, Kiyoko and KOMURA, Yukio, 37 (1985),125–149

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KONNO, Kazuhiro: Infinitesimal Torelli theorem for complete intersec-tions in certain homogeneous Kähler manifolds.......................... . . . . 38 (1986), 609–624

KONNO, Kazuhiro: Infinitesimal Torelli theorem for complete intersec-tions in certain homogeneous Kähler manifolds, II....................... . . . . 42 (1990), 333–338

KONNO, Kazuhiro: see ASHIKAGA, Tadashi and KONNO, Kazuhiro, 42(1990), 517–536

KONNO, Kazuhiro: Infinitesimal Torelli theorem for complete intersec-tions in certain homogeneous Kähler manifolds, III...................... . . . . 43 (1991), 557–568

KONNO, Kazuhiro: On certain even canonical surfaces..................... . . . . 44 (1992), 59– 68

KOSAKI, Hideki: Remarks on positive cones associated with a von Neu-mann algebra................................................................... . . . . 33 (1981), 587–591

KOSEKI, Harutaka:see HASHIMOTO, Ki-ichiro and KOSEKI, Harutaka,41 (1989), 1–30

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KOTO, Satoshi: see TACHIBANA , Shun-ichi and KOTO, Satoshi, 14(1962), 177–186

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KOWADA, Masasi: On a complete metric invariant for group automor-phisms on the torus............................................................ . . . . 22 (1970), 525–535

KOZIMA, Michitaka: On the absolute summability factors of power se-ries............................................................................... . . . . 18 (1966), 60– 70

KOZIMA, Michitaka and SUNOUCHI, Gen-ichirô: On the approximationand saturation by general singular integrals............................... . . . . 20 (1968), 146–169

KOZONO, Hideo: Weak and classical solutions of the two-dimensionalmagnetohydrodynamic equations........................................... . . . . 41 (1989), 471–488

KOZONO, Hideo: see NAITO, Hisashi, KOZONO, Hideo and MAEDA,Yoshiaki, 42 (1990), 45–66


KOZONO, Hideo and NAKAO, Mitsuhiro: Periodic solutions of theNavier-Stokes equations in unbounded domains.......................... . . . . 48 (1996), 33– 50

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KUANG, Yang, ZHANG, Binggen and ZHAO, Tao: Qualitative analysis ofa nonautonomous nonlinear delay differential equation................. . . . . 43 (1991), 509–528

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KUBOTA, Tadahiko: Obituary note Matsusaburô Fujiwara................. . . . . . 1 (1949), 1– 2

KUBOTA, Tadahiko: The list of mathematical papers by Prof. T. Kubota. . . . . 1 (1949), 3– 13

KUBOTA, Yôto: On the definition of Cesàro-Perron integrals.............. . . . . 11 (1959), 266–270

KUBOTA, Yôto: The Cauchy property of the generalized approximatelycontinuous Perron integral................................................... . . . . 12 (1960), 171–174

KUBOTA, Yôto: On the approximately continuous Denjoy integral....... . . . . 15 (1963), 253–264

KUBOTA, Yôto: The preponderantly continuous Denjoy integral... ..... . . . . . 30 (1978), 537–541

KÜHNEL, Wolfgang and RADEMACHER, Hans-Bert: Oscillator and pen-dulum equation on pseudo-Riemannian spaces........................... . . . . 48 (1996), 601–612

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KUNIYOSHI, Hideo: On a certain group concerning thep-adic numberfield .............................................................................. . . . . . 1 (1950), 186–193

KUNIYOSHI, Hideo and TAKAHASHI , Shuichi: On the principal genustheorem.......................................................................... . . . . . 5 (1953), 128–131

KUNIYOSHI, Hideo: On purely-transcendency of a certain field. ......... . . . . . 6 (1954), 101–108

KUNIYOSHI, Hideo: Cohomology theory and different..................... . . . . 10 (1958), 313–337

KUO, Ying-Yan: On almost contact 3-structure.............................. . . . . 22 (1970), 325–332

KURANISHI, Masatake: On non-connected maximally almost periodicgroups........................................................................... . . . . . 2 (1950), 40– 46

KURANO, Kazuhiko: A remark on the Riemann-Roch formula on affineschemes associated with Noetherian local rings.......................... . . . . 48 (1996), 121–138


KURIBAYASHI , Akikazu and KIMURA, Hideyuki: Automorphismgroups, isomorphic toGL(3,F2), of compact Riemann surfaces...... . . . . 43 (1991), 337–353

KURIHARA, Mitsunobu: Asymptotic expansions in scalar linear func-tional differential equations.................................................. . . . . 32 (1980), 189–199

KURITA, Minoru: On a Certain Motion in the Euclidean Space........... . . . . . 2 (1951), 275–285

KURIYAMA , Yoshiaki: see ÔIKE, Hiroshi and KURIYAMA , Yoshiaki, 19(1967), 454–461

KURODA, Tadashi: Some remarks on an open Riemann surface with nullboundary........................................................................ . . . . . 3 (1951), 182–186

KURODA, Tadashi: On the uniform meromorphic functions with the setof capacity zero of essential singularities.................................. . . . . . 3 (1951), 257–269

KURODA, Tadashi and SAGAWA, Akira: Remark on the Gross property. . . . . 20 (1968), 394–399

KURODA, Tadashi and JANG, Cheol Min: Julia set of the functionz exp(z+ µ) II ................................................................ . . . . 49 (1997), 577–584

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KUROSAKI, Sadao:see KATO, Junji and KUROSAKI, Sadao, 32 (1980),505–510

KUROSE, Hideki: Closed derivations inC(I) ................................ . . . . 35 (1983), 341–347

KUROSE, Takashi: On the divergences of 1-conformally flat statisticalmanifolds....................................................................... . . . . 46 (1994), 427–433

KURTZ, J. C.: Almost convergent vector sequences......................... . . . . 22 (1970), 493–498

KURTZ, J. C.: Almost convergence in Banach spaces....................... . . . . 24 (1972), 389–399

KURTZ, J. Cleo: Hardy-Bohr theorems........................................ . . . . 18 (1966), 237–246

KURTZ, J. Cleo: A note on convergence and summability factors......... . . . . 20 (1968), 113–119

KUSHIBIKI , Keiko: see KOBAYASHI, Ryoichi, KUSHIBIKI , Keiko andNARUKI , Isao, 41 (1989), 633–646

KUTTNER, B.: Some quasi-Hausdorff transformations..................... . . . . 26 (1974), 11– 24

KUTTNER, B.: Sequences summable by some Riesz mean................. . . . . 30 (1978), 211–221

KUWABARA, Ruishi: Spectrum of the Schrödinger operator on a line bun-dle over complex projective spaces......................................... . . . . 40 (1988), 199–211

KYUNO, Shoji: On the semi-simple gamma rings........................... . . . . 29 (1977), 217–225

LAI , Hang-Chin: On the multipliers ofAP (G)-algebras.................... . . . . 23 (1971), 641–662

LAI , Hang-Chin: Multipliers of a Banach algebra in the second conjugatealgebra as an idealizer......................................................... . . . . 26 (1974), 431–452

LAI , Hang-Chin: Restrictions of Fourier transforms onAp ................ . . . . 26 (1974), 453–460

LAI , Hang-Chin and CHANG, Tsu-Kung: Multipliers and translation in-variant operators............................................................... . . . . 41 (1989), 31– 41


LAI , Hon-Fei: see WONG, Yung-chow and LAI , Hon-Fei, 19 (1967), 1–31

LAI , Hon-Fei: Weakened Bertrand curves.................................... . . . . 19 (1967), 141–155

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LI, Zhixiang: Representation of the solution operator generated by func-tional differential equations.................................................. . . . . 42 (1990), 109–117

LIN, Gow Dong: On a moment problem...................................... . . . . 38 (1986), 595–598


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LIU, Shih-Chao: An example of general recursive well-ordering which isnot primitive recursive........................................................ . . . . 12 (1960), 233–234

LIU, Shihi-Chao: An enumeration of the primitive recursive functionswithout repetition.............................................................. . . . . 12 (1960), 400–402

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LOVELADY, David Lowell: Relative boundedness and second order dif-ferential equations............................................................. . . . . 25 (1973), 365–374

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MABUCHI, Toshiki: K-energy maps integrating Futaki invariants......... . . . . 38 (1986), 575–593


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MADDOX, I. J.: On Riesz summability factors............................... . . . . 14 (1962), 431–435

MADDOX, Ivor J.: On absolute Riesz summability factors................. . . . . 15 (1963), 116–120

MADDOX, Ivor J.: On absolute Riesz summability factors (II)............ . . . . 16 (1964), 60– 71

MAEDA, Masao: The injective radius of non-compact 3-dimensional Rie-mannian manifolds............................................................ . . . . 27 (1975), 405–412

MAEDA, Yoshiaki: see NISHIKAWA , Seiki and MAEDA, Yoshiaki, 26(1974), 159–168

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MAKAY , Géza: Periodic solutions of dissipative functional differentialequations with infinite delay................................................. . . . . 48 (1996), 355–362

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MASKIT, Bernard: The homology covering of a Riemann surface........ . . . . 38 (1986), 561–562

MASSEY, William S.: Surfaces of Gaussian curvature zero in Euclidean3-space.......................................................................... . . . . 14 (1962), 73– 79

MASUDA, K.: Note on conservative algebraic function fields.............. . . . . . 5 (1953), 12– 17

MASUDA, Katsuhiko: Direct decompositions of Galois algebras.......... . . . . . 4 (1952), 122–130

MASUDA, Katsuhiro: Note on characters of the groups of units of alge-braic number fields............................................................ . . . . 13 (1961), 248–252

MASUDA, Kyûya: Weak solutions of Navier-Stokes eqtlations............ . . . . 36 (1984), 623–646

MASUDA, Mikiya: Unitary toric manifolds, multi-fans and equivariantindex............................................................................. . . . . 51 (1999), 237–265


MASUDA, Tetsuya:see KAKEHI , Tomoyuki and MASUDA, Tetsuya, 47(1995), 595–600

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MATSUDA, Ryuuki: On purely-transcendency of certain fields............ . . . . 16 (1964), 189–202

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MATSUI, Akinori: Transversality theorem for homology manifolds andthe representation of homology classes of homology manifolds. . . . . . . . . . . 27 (1975), 497–508

MATSUI, Akinori: Stiefel Whitney homology classes ofZ2-Poincaré Eu-ler spaces........................................................................ . . . . 35 (1983), 321–339

MATSUI, Akinori: Axioms for Stiefel-Whitney homology classes ofZ2-Euler spaces.................................................................... . . . . 37 (1985), 27– 32

MATSUI, Akinori: Stiefel-Whitney homology classes ofk-Poincaré-Eulerspaces............................................................................ . . . . 37 (1985), 287–297

MATSUI, Akinori: Intersection formula for Stiefel-Whitney homologyclasses........................................................................... . . . . 40 (1988), 315–322

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MATSUMOTO, Kozi: On a conformalC-Killing vector field in a compactSasakian manifold............................................................. . . . . 25 (1973), 139–144

MATSUMOTO, Kikuji: see KUROKAWA, Toshiko and MATSUMOTO,Kikuji, 28 (1976), 245–256

MATSUMOTO, Kikuji: On the generalization of Frostman’s theorem dueto S. Kobayashi................................................................ . . . . 40 (1988), 409–412

MATSUMOTO, Kishi: Local property of the summability|R, λn, 1| . . . . . . . . . . . 8 (1956), 114–124

MATSUMOTO, Kishi: On absolute Cesàro summability of a series relatedto a Fourier series.............................................................. . . . . . 8 (1956), 205–222

MATSUMOTO, Kishi: A sufficient condition for the absolute Rieszsummability of a Fourier series.............................................. . . . . . 9 (1957), 222–233

MATSUMOTO, Yukio: see MATUMOTO, Takao and MATSUMOTO, Yukio,27 (1975), 57–68

MATSUOKA, Yoshio: On the approximation of functions by some singu-lar integrals..................................................................... . . . . 18 (1966), 13– 43

MATSUYAMA , N.: see IZUMI , S., MATSUYAMA , N. and TSUCHIKURA,T., 5 (1953), 43–51

MATSUYAMA , Noboru: Linear topological spaces and its pseudo-norms. . . . . 1 (1949), 14– 21

MATSUYAMA , Noboru: A note on general topological spaces............. . . . . . 1 (1949), 22– 25

MATSUYAMA , Noboru: Notes on Fourier Analysis (X): Absolute Cesàrosummability of Fourier series................................................ . . . . . 1 (1949), 40– 45


MATSUYAMA , Noboru: Notes on Fourier Analysis (XX): On the Rieszlogarithmic summability of the derived Fourier series................... . . . . . 1 (1949), 91– 94

MATSUYAMA , Noboru: Notes on Fourier Analysis (XXV): On the|C|-summabililty of the Fourier series........................................... . . . . . 2 (1950), 51– 56

MATSUYAMA , Noboru: Notes on Fourier Analysis (XXXVII) : On theConvergence Factor of the Fourier Series at a Point...................... . . . . . 2 (1950), 126–134

MATSUYAMA , Noboru: Notes on Fourier Analysis (XL): On the absolutesummability of the Fourier series........................................... . . . . . 3 (1951), 39– 44

MATSUYAMA , Noboru: On the strong law of large numbers............... . . . . 18 (1966), 259–269

MATSUYAMA , Yoshio: Rigidity of hypersurfaces with constant mean cur-vature............................................................................ . . . . 28 (1976), 199–213

MATSUYAMA , Yoshio: Complex hypersurfaces ofPn(C)× Pn(C) .. . . . . . . . . 28 (1976), 541–552

MATSUZAKI , Katsuhiko: Geometric finiteness, quasiconformal stabilityand surjectivity of the Bers map for Kleinian groups.................... . . . . 43 (1991), 327–336

MATSUZAWA, Tadato: Gevrey hypoellipticity of a class of pseudodiffer-ential operators................................................................. . . . . 39 (1987), 447–464

MATUMOTO, Takao and MATSUMOTO, Yukio: The unstable differencebetween homology cobordism and piecewise linear bloek bundles.. .. . . . . 27 (1975), 57– 68

MAWHIN, Jean: Two point boundary value problems for nonlinear secondorder differential equations in Hilbert spaces.............................. . . . . 32 (1980), 225–233

MAY, C. P.:see DITZIAN , Z. and MAY, C. P., 28 (1976), 363–372

MAZHAR, S. M.: On the absolute summability factors of infinite series. . . . . 23 (1971), 433–451

MCMILLIN , Kenneth M.: Abel summability of the double series succes-sively derived from the double Fourier series............................. . . . . . 8 (1956), 183–187

MEANEY, Christopher:see CAZZANIGA , Franco and MEANEY, Christo-pher, 34 (1982), 389–406

MEANEY, Christopher and PRESTINI, Elena: Bochner-Riesz means onsymmetric spaces.............................................................. . . . . 50 (1998), 557–570

MEDINA, Alberto: Groupes de Lie munis de métriques bi-invariantes. . . . . . . 37 (1985), 405–421

MEDINA, Alberto: see BORDEMANN, Martin, MEDINA, Alberto andOUADFEL, Ali, 45 (1993), 423–436

MEGIBBEN, Charles: Stiff groups and wild socles........................... . . . . 20 (1968), 577–581

MEGIBBEN, Charles: A generalization of the classical theory of primarygroups........................................................................... . . . . 22 (1970), 347–356

MEHTA, Vikram: see BUCH, Anders, THOMSEN, Jesper F., LAURITZEN,Niels and MEHTA, Vikram, 49 (1997), 355–366

MEIGNIEZ, Gaël: Bouts d’un groupe opérant sur la droite: 2. Applicationà la topologie des feuilletages................................................ . . . . 43 (1991), 473–500


MELO, Maria Eulalia Moraes:see HOUNIE, Jorge and MELO, MariaEulalia Moraes, 35 (1983), 249–259

MESSING, William: see KATO, Kazuya and MESSING, William, 44(1992), 1–9

MIAO, Shumei: Boundary value problems for higher order nonlinear or-dinary differential systems................................................... . . . . 45 (1993), 259–269

MICALI , Artibano: see CHEVALET, Claude, GILLOIS, Michel and MI-CALI , Artibano, 31 (1979), 127–138

MICHEL, Anthony N.: see MILLER, Richard K. and MICHEL, AnthonyN., 32 (1980), 155–168

MIKI , Hiroo: A note on Maus’ theorem on ramification groups........... . . . . 29 (1977), 61– 68

MIKLYUKOV , Vladimir M. and VUORINEN, Matti: A boundary unique-ness theorem for Sobolev functions......................................... . . . . 50 (1998), 503–511

MILLER, Richard K. and MICHEL, Anthony N.: Stability theory forcountably infinite systems of differential equations...................... . . . . 32 (1980), 155–168

MIMACHI , Katsuhisa: Holonomicq-difference system associated withthe basic hypergeometric seriesn+1ϕn ..................................... . . . . 45 (1993), 485–490

MIMACHI , Katsuhisa and NOUMI, Masatoshi: An integral representationof eigenfunctions for Macdonald’sq-difference operators.............. . . . . 49 (1997), 517–525

MINAKAWA , Hiroyuki: Piecewise linear homeomorphisms of a circle andfoliations........................................................................ . . . . 43 (1991), 69– 74

MINAKAWA , Hiroyuki: see MATSUDA, Kouichi and MINAKAWA , Hi-royuki, 46 (1994), 71–82

MING, R. Yue Chi: A note on singular ideals................................. . . . . 21 (1969), 337–342

MISHRA, Mahendra Nath:see NAYAK , Chanchala, PATTANAYAK , Swad-heenananda and MISHRA, Mahendra Nath, 39 (1987), 1–15

MISONOU, Y.: see FUKAMIYA , M., MISONOU, Y. and TAKEDA, Z., 6(1954), 89–93

MISONOU, Yosinao and NAKAMURA , Masahiro: Centering of an opera-tor algebra...................................................................... . . . . . 3 (1951), 243–248

MISONOU, Yosinao: On a weakly central operator algebra................ . . . . . 4 (1952), 194–202

MISONOU, Yosinao: On the direct product ofW ∗-algebras................ . . . . . 6 (1954), 189–204

MISONOU, Yosinao: Generalized approximately finiteW ∗-algebras. . . . . . . . . . 7 (1955), 192–205

MISONOU, Yosinao: On divisors of factors................................... . . . . . 8 (1956), 63– 69

MISRA, B.: see MOHANTY, R. and MISRA, B., 6 (1954), 5–12

MIURA, Yasuhide: A note on the von Neumann algebra with a cyclic andseparating vector............................................................... . . . . 29 (1977), 77– 80

MIYACHI , Akihiko: Products of distributions inHp spaces................ . . . . 35 (1983), 483–498


MIYADERA, Isao: Generation of a strongly continuous semi-group oper-ators.............................................................................. . . . . . 4 (1952), 109–114

MIYADERA, Isao: On the generation of a strongly ergodic semi-group ofoperators........................................................................ . . . . . 6 (1954), 38– 52

MIYADERA, Isao: On the generation of strongly ergodic semi-groups ofoperators II..................................................................... . . . . . 6 (1954), 231–242

MIYADERA, Isao: Errata : On the generation of a strongly ergodic semi-group of operators............................................................. . . . . . 6 (1954), 277

MIYADERA, Isao: On the representation theorem by the Laplace transfor-mation of vector-valued functions........................................... . . . . . 8 (1956), 170–180

MIYADERA, Isao: A note on contraction semi-groups of operators....... . . . . 11 (1959), 98–105

MIYADERA, Isao: Semi-groups of operators in Fréchet space and appli-cations to partial differential equations..................................... . . . . 11 (1959), 162–183

MIYADERA, Isao: On perturbation theory for semi-groups of operators. . . . . 18 (1966), 299–310

MIYADERA, Isao: On the convergence of nonlinear semi-groups......... . . . . 21 (1969), 221–236

MIYADERA, Isao and OHARU, Shinnosuke: Approximation of semi-groups of nonlinear operators................................................ . . . . 22 (1970), 24– 47

MIYADERA, Isao: Some remarks on semi-groups of nonlinear operators. . . . 23 (1971), 245–258

MIYADERA, Isao: On the generation of semi-groups of linear operators. . . . . 24 (1972), 251–261

MIYAKE , Katsuya: On the structure of the idele groups of algebraic num-ber fields, II..................................................................... . . . . 34 (1982), 101–112

MIYAKE , Katsuya: Somep-groups with two generators which satisfy cer-tain conditions arising from arithmetic in imaginary quadratic fields. . . . . 44 (1992), 443–469

MIYAKE , Masatake: Remarks on the formulation of the Cauchy problemfor general system of ordinary differential equations.................... . . . . 32 (1980), 79– 89

MIYAKE , Masatake: Characterizations of the well posed Cauchy problemfor a system in a complex domain........................................... . . . . 42 (1990), 231–259

MIYAMOTO, Ikuko: A type of uniqueness of solutions for the Dirichletproblem on a cylinder......................................................... . . . . 48 (1996), 267–292

MIYANISHI , Masayoshi:see GURJAR, Rajendra Vasant and MIYANISHI ,Masayoshi, 48 (1996), 459–469

MIYAOKA , Reiko: The splitting and deformations of the generalizedGauss map of compact CMC surfaces...................................... . . . . 51 (1999), 35– 53

MIYATA , Takehiko: A normal integral basis theorem for dihedral groups. . . . 32 (1980), 49– 62

MIYAZAKI , Hiroshi: On the Klein’s Geometry............................... . . . . . 2 (1951), 286–291

MIYAZAKI , Hiroshi: On covering homotopy theorems..................... . . . . . 4 (1952), 80– 87

MIYAZAKI , Hiroshi: A note on paracompact spaces........................ . . . . . 4 (1952), 88– 92

MIYAZAKI , Hiroshi: The paracompactness of CW-complexes............ . . . . . 4 (1952), 309–313


MIYAZAKI , Hiroshi: The cohomotopy and uniform cohomotopy groups. . . . . 5 (1953), 83–103

MIYAZAKI , Hiroshi: On generalizations of Hopf’s classification theo-rems.............................................................................. . . . . . 5 (1954), 284–289

MIYAZAKI , Hiroshi: On realizations of some Whitehead products. . .. . . . . . . . 12 (1960), 1– 30

MIYAZAKI , Hiroshi: see IWATA, Kôichi and MIYAZAKI , Hiroshi, 12(1960), 130–138

MIYAZAKI , Hiroshi: Correction : On realizations of some Whiteheadproducts (This Journal, vol. 12 pp 1–30.................................... . . . . 12 (1960), 480

MIYAZAKI , Takuya and ODA, Takayuki: Principal series Whittaker func-tions onSp(2; R), II .......................................................... . . . . 50 (1998), 243–260

MIZUHARA, Takahiro: On Fourier multipliers of Lipschitz classes....... . . . . 24 (1972), 263–268

MIZUSAWA, Hideo: On infinitesimal holomorphically projective trans-formations in∗O-spaces...................................................... . . . . 13 (1961), 466–480

MIZUTANI , Tadayoshi:see SATO, Hajime and MIZUTANI , Tadayoshi, 36(1984), 159–174

MO, Xiaokang: see CHI, Quo-Shin and MO, Xiaokang, 44 (1992), 83–101

MOCHIZUKI, Nozomu: On fully complete spaces........................... . . . . 13 (1961), 485–490

MOCHIZUKI, Nozomu: A characterization of the algebra of generalizedanalyitc functions.............................................................. . . . . 16 (1964), 313–319

MOCHIZUKI, Nozomu: The tensor product of function algebras.......... . . . . 17 (1965), 139–146

MOCHIZUKI, Nozomu: Isometry betweenHp(dm) and the Hardy classHp ............................................................................... . . . . 18 (1966), 311–315

MOCHIZUKI, Nozomu: A note on the Choquet boundary of a restrictedfunction algebra................................................................ . . . . 18 (1966), 316–317

MOCHIZUKI, Nozomu: Correction: Isometry betweenHp(dm) and theHardy classHp ................................................................ . . . . 19 (1967), 379

MOCHIZUKI, Nozomu: see HASUMI, Morisuke and MOCHIZUKI, No-zomu, 33 (1981), 493–501

MOCHIZUKI, Nozomu: Inequalities of Fejér-Riesz type for holomorphiefunctions on certain product domains...................................... . . . . 34 (1982), 367–372

MOCHIZUKI, Nozomu: A class of subharmonic functions and integralinequalities...................................................................... . . . . 35 (1983), 475–482

MOCHIZUKI, Nozomu: The Fejér-Riesz inequality for Siegel domains. . . . . . 36 (1984), 581–590

MOCHIZUKI, Nozomu: Fejér-Riesz inequalities for lower dimensionalsubspaces....................................................................... . . . . 38 (1986), 433–439

MOCHIZUKI, Nozomu: Inequalities of Fejér-Riesz and Hardy-Littlewood ...................................................................... . . . . 40 (1988), 77– 86

MOCHIZUKI, Nozomu: Positive kernel functions and Bergman spaces. . . . . . 40 (1988), 473–483


MOHANTY, R. and MISRA, B.: On absolute logarithmic summability ofa sequence related to a Fourier series....................................... . . . . . 6 (1954), 5– 12

MOHANTY, R. and IZUMI , Shin-ichi: On the absolute logarithmicsummability of Fourier series of order one................................ . . . . . 8 (1956), 201–204

MOLINO, Pierre: see ALMEIDA , Rui and MOLINO, Pierre, 38 (1986),313–326

MONTIEL, Sebastián: A characterization of hyperbolic cylinders in thede Sitter space.................................................................. . . . . 48 (1996), 23– 31

MOODY, Robert V.: Polynomial invariants of isometry groups of indefi-nite quadratic lattices.......................................................... . . . . 30 (1978), 525–535

MORI, Hiroshi: On the decomposition of generalizedK-curvature tensorfields............................................................................. . . . . 25 (1973), 225–235

MORI, Hiroshi: Rotational surfaces in a pseudo-Riemannian 3-sphere... . . . . 38 (1986), 29– 36

MORI, Seiki: Order of composite functions of integral functions. .. . .. . .. . . . . 22 (1970), 462–479

MORI, Seiki: Sum of deficiencies and the order of a meromorphic func-tion ............................................................................... . . . . 22 (1970), 659–669

MORI, Seiki: The deficiencies of a composite function of integral func-tions.............................................................................. . . . . 23 (1971), 719–725

MORI, Seiki: An example on defect of a composite function.............. . . . . 24 (1972), 269–274

MORI, Seiki: On the deficiencies of meromorphic functions............... . . . . 28 (1976), 443–457

MORI, Seiki: The deficiencies and the order of holomorphic mappings ofCn into a compact complex manifold...................................... . . . . 31 (1979), 285–291

MORI, Seiki: Another proof of Stoll’s theorem for moving targets. . . . . . . . . . . 41 (1989), 619–624

MÓRICZ, Ferenc: Approximation by partial sums and Cesáro means ofmultiple orthogonal series.................................................... . . . . 35 (1983), 519–539

MORIMOTO, Akihiko: On normal almost contact structures with a regu-larity ............................................................................. . . . . 16 (1964), 90–104

MORIMOTO, Hiroaki: On the absolute continuity of measures relative toa Poisson measure............................................................. . . . . 31 (1979), 57– 62

MORIMOTO, Hiroaki: Existence of optimal martingales.................... . . . . 31 (1979), 293–299

MORIMOTO, Hiroaki: The dual space of the space BMO for a stochasticpoint process................................................................... . . . . 31 (1979), 519–524

MORIMOTO, Hiroaki: Optimal stopping and a martingale approach to thepenalty method................................................................. . . . . 34 (1982), 407–416

MORIMOTO, Hiroaki: Optimal switching problems of tandem type. . . . . . . . . . 35 (1983), 119–128

MORIMOTO, Hiroaki and IZUMISAWA, Masataka: Nonlinear semigroupsand a characterization of the value process in stochastic control....... . . . . 35 (1983), 503–511

MORIMOTO, Shigeru:see AZUKAWA , Kazuo and MORIMOTO, Shigeru,44 (1992), 69–81


MORITA, Jun: Root strings with three or four real roots in Kac-Moodyroot systems.................................................................... . . . . 40 (1988), 645–650

MORITA, Jun and REHMANN, Ulf: A Matsumoto-type theorem for Kac-Moody groups.................................................................. . . . . 42 (1990), 537–560

MORITA, Yasuo:see SCHIKHOF, Win H. and MORITA, Yasuo, 38 (1986),387–397

MORITA, Yasuo and SATO, Atsushi: Distribution of rational points onhyperelliptic surfaces.......................................................... . . . . 44 (1992), 345–358

MORITA, Yasuo: Remarks on a conjecture of Batyrev and Manin. . . . . . . . . . . . 49 (1997), 437–448

MORITOH, Shinya: Wavelet transforms in Euclidean spaces —their rela-tion with wave front sets and Besov, Triebel-Lizorkin spaces—. . . . . . . . . . . 47 (1995), 555–565

MOROSAWA, Shunsuke and NAKADA , Masami: The Nielsen develop-ment and transitive points under a certain Fuchsian group.............. . . . . 37 (1985), 107–123

MOROSAWA, Shunsuke: A property of transitive points under Fuchsiangroups........................................................................... . . . . 40 (1988), 153–158

MOROSAWA, Shunsuke: Invariant subsets of the limit set for a Fuchsiangroup............................................................................ . . . . 42 (1990), 429–437

MOSCOVICI, Henri: The signature with local coefficients of locally sym-metric spaces................................................................... . . . . 37 (1985), 513–522

MOTOMIYA, Kanji: A study on almost contact manifolds.................. . . . . 20 (1968), 73– 90

MOTOMIYA, Kanji: see KATO, Touru and MOTOMIYA, Kanji, 21 (1969),1–20

MOZO FERNÁNDEZ, Jorge: Cohomology theorems for asymptoticsheaves.......................................................................... . . . . 51 (1999), 447–460

MUKOYAMA , Kazuo: Actions of compact connected Lie groups on sim-ply connected rational cohomology 5-spheres............................ . . . . 41 (1989), 117–131

MUKOYAMA , Kazuo: SmoothSp(2,R)-actions on the 4-sphere.......... . . . . 48 (1996), 543–560

MUNDICI, Daniele:see AGUZZOLI, Stefano and MUNDICI, Daniele, 46(1994), 557–572

MURABAYASHI , Naoki: see HASHIMOTO, Ki-ichiro andMURABAYASHI , Naoki, 47 (1995), 271–296

MURAI, Takafumi: Lacunary series and ranges of non-synthesis. . . . . . . . . . . . . 34 (1982), 289–294

MURAI, Takafumi:see COIFMAN, Ronald R. and MURAI, Takafumi, 40(1988), 397–407

MURAKAMI , Satoru: Asymptotic behavior of solutions of ordinary dif-ferential equations............................................................. . . . . 34 (1982), 559–574

MURAKAMI , Satoru: Stability of a mechanical system with unboundeddissipative forces............................................................... . . . . 36 (1984), 401–406

MURAKAMI , Satoru: Stability in functional differential equations withinfinite delay.................................................................... . . . . 37 (1985), 561–570


MURAKAMI , Satoru: Almost periodic solutions of a system of integrod-ifferential equations........................................................... . . . . 39 (1987), 71– 79

MURAKAMI , Satoru and YOSHIZAWA, Taro: Relationships between BC-stabilities andρ-stabilities in functional differential equations with in-finite delay...................................................................... . . . . 44 (1992), 45– 57

MURAKAMI , Satoru: see HINO, Yoshiyuki, MURAKAMI , Satoru andYOSHIZAWA, Taro, 49 (1997), 133–147

MURALEEDHARAN, Thettath K. and PARTHASARATHY, Krishnan: Dif-ference spectrum and spectral synthesis.................................... . . . . 51 (1999), 65– 73

MURAMATU, Tosinobu:see FUKUMA , Seiji and MURAMATU, Tosinobu,51 (1999), 193–203

MURASE, Atsushi: A uniformity of distribution ofGQ in GA ............. . . . . 35 (1983), 137–153

MURASE, Atsushi and SUGANO, Takashi: Shintani functions and auto-morphicL-functions forGL(n) ............................................. . . . . 48 (1996), 165–202

MURATA, Minoru: Large time asymptotics for fundamental solutions ofdiffusion equations............................................................ . . . . 37 (1985), 151–195

MURO, Masakazu: Invariant hyperfunctions on regular prehomogeneousvector spaces of commutative parabolic type.............................. . . . . 42 (1990), 163–193

MURO, Masakazu: Singular invariant hyperfunctions on the space of realsymmetric matrices............................................................ . . . . 51 (1999), 329–364

MUTO, Hideo: The first eigenvalue of the Laplacian on even dimensionalspheres.......................................................................... . . . . 32 (1980), 427–432

MUTO, Hideo, OHNITA, Yoshihiro and URAKAWA , Hajime: Homoge-neous minimal hypersurfaces in the unit spheres and the first Eigenval-ues of their Laplacian......................................................... . . . . 36 (1984), 253–267

MUTÔ, Yosio: Some Properties of a Riemannian Space Admitting a Sim-ply Transitive Group of Translations....................................... . . . . . 2 (1951), 205–213

MUTÔ, Yosio: On convex mapping............................................ . . . . . 7 (1955), 141–145

MUTO, Yosio: On linear Lie algebras II....................................... . . . . 12 (1960), 301–326

MUTO, Yosio: On some almost Kählerian spaces............................ . . . . 14 (1962), 344–362

MUTO, Yosio: On some systems of partial differential equations.. ....... . . . . 16 (1964), 345–367

MUTO, Yosio: see YANO, Kentaro and MUTO, Yosio, 25 (1973), 111–127

MUTO, Yosio: Some critical mappings........................................ . . . . 25 (1973), 487–498

MUTO, Yosio: Index of some Gauss-critical submanifolds................. . . . . 30 (1978), 561–573

MUTO, Yosio: On spherical representation of anm-dimensional subman-ifold in the Euclideann-space............................................... . . . . 35 (1983), 65– 76

NADLER, Sam B., Jr.: Differentiable retractions in Banach spaces........ . . . . 19 (1967), 400–405

NAGAMI , Keiô: Hereditary properties of product spaces................... . . . . 21 (1969), 39– 46


NAGANO, Tadashi: Sur des hypersurfaces et quelques groupesd’isométries d’un espace riemannien....................................... . . . . 10 (1958), 242–252

NAGASAWA, Takeyuki:Lp,q -estimates for certain semi-linear parabolicequations........................................................................ . . . . 41 (1989), 597–608

NAGASAWA, Takeyuki: The set of solutions for certain semilinear heatequations........................................................................ . . . . 47 (1995), 99–103

NAGAYOSHI, Takatoshi and TSUKAMOTO, Yôtarô: On positively curvedRiemannian manifolds with bounded volume............................. . . . . 25 (1973), 213–218

NAGY, P. T.: On the tangent sphere bundle of a Riemannian 2-manifold. . . . 29 (1977), 203–208

NAITO, Hisashi, KOZONO, Hideo and MAEDA, Yoshiaki: A stable man-ifold theorem for the Yang-Mills gradient flow........................... . . . . 42 (1990), 45– 66

NAITO, Hirotada: Thep-adic HurwitzL-functions......................... . . . . 34 (1982), 553–558

NAITO, Satoshi: Kostant’s formula for a certain class of generalized Kac-Moody algebras................................................................ . . . . 44 (1992), 567–580

NAITO, Tadao: Lattices withP -ideal topologies............................. . . . . 12 (1960), 235–262

NAITO, Toshiki: On the uniqueness of solutions in the hull................ . . . . 25 (1973), 383–389

NAITO, Toshiki: Adjoint equations of autonomous linear functional dif-ferential equations with infinite retardations............................... . . . . 28 (1976), 135–143

NAITO, Toshiki: Fundamental matrices of linear autonomous retardedequations with infinite delay................................................. . . . . 32 (1980), 539–556

NAITO, Toshiki: A modified form of the variation-of-constants formulafor equations with infinite delay............................................. . . . . 36 (1984), 33– 40

NAITO, Toshiki: see SHIN, Jong Son and NAITO, Toshiki, 51 (1999),555–583

NAKADA , Masami: Remark on the number of components of finitelygenerated function groups.................................................... . . . . 27 (1975), 99–102

NAKADA , Masami: Surjectivity of the Bers map............................ . . . . 28 (1976), 257–266

NAKADA , Masami: Quasi-conformal stability of finitely generated func-tion groups...................................................................... . . . . 30 (1978), 45– 58

NAKADA , Masami: Dimension of cohomology spaces of infinitesimallydeformed Kleinian groups.................................................... . . . . 31 (1979), 187–194

NAKADA , Masami:see MOROSAWA, Shunsuke and NAKADA , Masami,37 (1985), 107–123

NAKADA , Masami: The exponent of convergence of Poincaré series as-sociated with some discontinuous groups.................................. . . . . 40 (1988), 413–423

NAKAGAWA , H. and SHIOHAMA , K.: On Riemannian manifolds withcertain cut loci II............................................................... . . . . 22 (1970), 357–361

NAKAGAWA , Hisao and SHIOHAMA , Katsuhiro: On Riemannian mani-folds with certain cut loci..................................................... . . . . 22 (1970), 14– 23


NAKAGAWA , Hisao: see ITOH, Takehiro and NAKAGAWA , Hisao, 25(1973), 445–450

NAKAGAWA , Hisao:see KI, U-Hang and NAKAGAWA , Hisao, 39 (1987),27–40

NAKAGAWA , Hisao and TAKAGI , Ryoichi: Harmonic foliations on acompact Riemannian manifold of non-negative constant curvature.... . . . . 40 (1988), 465–471

NAKAGAWA , Jin: On the Stark-Shintani conjecture and cyclotomicZp-extensions of class fields over real quadratic fields II.................... . . . . 36 (1984), 439–452

NAKAGAWA , Jin: Class numbers of quadratic extensions of algebraicnumber fields................................................................... . . . . 38 (1986), 245–257

NAKAGAWA , Kiyokazu: On the analyticity of the solutions of the Navier-Stokes equations............................................................... . . . . 33 (1981), 177–192

NAKAGAWA , Kiyokazu: Behavior of solutions for the linearized Navier-Stokes equations with vanishing viscosity................................. . . . . 39 (1987), 17– 25

NAKAGAWA , Yasuhiro: Einstein-Kähler toric Fano fourfolds.............. . . . . 45 (1993), 297–310

NAKAGAWA , Yasuhiro: Classification of Einstein-Kähler toric Fano four-folds ............................................................................. . . . . 46 (1994), 125–133

NAKAI , Mitsuru: The equation�u = Pu on Em with almost rotationfreep ≥ 0 ....................................................................... . . . . 23 (1971), 413–431

NAKAI , Mitsuru: Densities without Evans solutions........................ . . . . 26 (1974), 363–370

NAKAI , Mitsuru: Picard principle and Riemann theorem................... . . . . 28 (1976), 277–292

NAKAI , Mitsuru and SEGAWA, Shigeo: On a subsurface of Tôki surface. . . . 28 (1976), 591–600

NAKAI , Mitsuru: see GLASNER, Moses and NAKAI , Mitsuru, 33 (1981),91–101

NAKAI , Mitsuru: see HARA, Masaru and NAKAI , Mitsuru, 37 (1985),225–240

NAKAJIMA , F.: Existence of almost periodic solutions by Liapunov func-tions.............................................................................. . . . . 27 (1975), 69– 74

NAKAJIMA , Fumio: Separation conditions and stability properties in al-most periodic systems......................................................... . . . . 26 (1974), 305–314

NAKAJIMA , Fumio:see KATO, Junji and NAKAJIMA , Fumio, 28 (1976),79–88

NAKAJIMA , Fumio: see SELL, George R. and NAKAJIMA , Fumio, 32(1980), 255–263

NAKAJIMA , Fumio: Ultimate boundedness of solutions for a generalizedLiénard equation with forcing term......................................... . . . . 46 (1994), 295–310

NAKAJIMA , Haruhisa: Affine torus embeddings which are complete in-tersections....................................................................... . . . . 38 (1986), 85– 98

NAKAMURA , Gen and SASAI, Takao: The singularities of the solutionsof the Cauchy problem for second order equations in case the initialmanifold includes characteristic points..................................... . . . . 28 (1976), 523–539


NAKAMURA , Iku: On surfaces of class VII0 with curves, II............... . . . . 42 (1990), 475–516

NAKAMURA , Iku: see ALEXEEV, Valery and NAKAMURA , Iku, 51(1999), 399–420

NAKAMURA , M., TAKEDA, Z. and TURUMARU, T.: On some extendedprincipal axis theorems for completely continuous operators........... . . . . . 5 (1953), 190–193

NAKAMURA , Masahiro: Notes on Banach Space (VIII): A generalizationof Silov’s theorem............................................................. . . . . . 1 (1949), 66– 68

NAKAMURA , Masahiro: Notes on Banach Space (X): Vitali-Hahn-Saks’theorem and K-spaces......................................................... . . . . . 1 (1949), 100–108

NAKAMURA , Masahiro: Notes on Banach Space (XI): Banach Latticeswith Positive Bases............................................................ . . . . . 2 (1950), 135–141

NAKAMURA , Masahiro: Notes on Banach Space (XII): A Remark on aTheorem of Gelfand and Neumark.......................................... . . . . . 2 (1950), 182–187

NAKAMURA , Masahiro and TAKEDA, Zirô: Group repesentation and Ba-nach limit....................................................................... . . . . . 3 (1951), 132–135

NAKAMURA , Masahiro: see MISONOU, Yosinao and NAKAMURA ,Masahiro, 3 (1951), 243–248

NAKAMURA , Masahiro and TURUMARU, Takasi: On the representationsof positive definite functions and stationary functions on a topologicalgroup............................................................................ . . . . . 4 (1952), 1– 9

NAKAMURA , Masahiro and TAKEDA, Zirô: The Radon-Nikodym theo-rem of traces for a certain operator algebra................................ . . . . . 4 (1952), 275–283

NAKAMURA , Masahiro and TURUMARU, Takasi: Simple algebras ofcompletely continuous operators............................................ . . . . . 4 (1952), 303–308

NAKAMURA , Masahiro and TAKEDA, Zirô: Normal states of commuta-tive operator algebras......................................................... . . . . . 5 (1953), 109–121

NAKAMURA , Masahiro and TURUMARU, Takasi: Completely continuousoperators with propertyF .................................................... . . . . . 6 (1954), 174–176

NAKAMURA , Masahiro and TURUMARU, Takasi: Expectations in an op-erator algebra................................................................... . . . . . 6 (1954), 182–188

NAKAMURA , Masahiro: On the direct product of finite factors............ . . . . . 6 (1954), 205–207

NAKAMURA , Masahiro and TURUMARU, Takasi: On extensions of purestates of an abelian operator algebra........................................ . . . . . 6 (1954), 253–257

NAKAMURA , Yukio: see GOTO, Shiro and NAKAMURA , Yukio, 46(1994), 573–586

NAKANISHI , Akio and UCHIDA, Fuichi: Actions of symplectic groupson certain manifolds........................................................... . . . . 36 (1984), 81– 98

NAKANISHI , Toshihiro: The lengths of the closed geodesics on a Rie-mann surface with self-intersections........................................ . . . . 41 (1989), 527–541

NAKANISHI , Toshihiro: The inner radii of finite-dimensional Teichmüllerspaces............................................................................ . . . . 41 (1989), 679–688


NAKANO, Hidegorô: Hilbert algebras......................................... . . . . . 2 (1950), 4– 23

NAKANO, Shin: see KAWACHI , Mayumi and NAKANO, Shin, 44 (1992),557–565

NAKAO, Mitsuhiro: see KOZONO, Hideo and NAKAO, Mitsuhiro, 48(1996), 33–50

NAKATA , Saburô: On the divergence of rearranged Walsh series. . . . . . . . . . . . . 24 (1972), 275–280

NAKATA , Saburô: On the divergence of rearranged Walsh series II....... . . . . 26 (1974), 407–410

NAKATA , Saburô: On the divergence of rearranged trigonometric series. . . . . 27 (1975), 241–246

NAKAUCHI , Nobumitsu: Concentration compactness of a space of non-linearp-harmonic functions................................................. . . . . 45 (1993), 285–295

NAKAUCHI , Nobumitus: Supplement: Concentration compactness of aspace of nonlinearp-harmonic functions.................................. . . . . 45 (1993), 607

NAKAYAMA , Noboru: see FURUSHIMA, Mikio and NAKAYAMA ,Noboru, 41 (1989), 543–560

NAKAZI , Takahiko: Exposed points and extremal problems inH 1, II .... . . . . 37 (1985), 265–269

NAKAZI , Takahiko: Norms of Hankel operators and uniform algebras, II. . . . 39 (1987), 543–555

NAMBA , Makoto: On automorphism groups of some contact Riemannianmanifolds....................................................................... . . . . 20 (1968), 91–100

NAMBA , Makoto: On maximal families of compact complex submani-folds of complex manifolds.................................................. . . . . 24 (1972), 581–609

NAMBA , Makoto: On maximal families of compact complex submani-folds of complex fiber spaces................................................ . . . . 25 (1973), 237–262

NAMBA , Makoto: Automorphism groups of Hopf surfaces................ . . . . 26 (1974), 133–157

NAMBA , Makoto: On deformations of automorphism groups of compactcomplex manifolds............................................................ . . . . 26 (1974), 237–283

NAMBA , Makoto: On stability of holomorphic maps of compact complexmanifolds....................................................................... . . . . 27 (1975), 479–486

NAMBA , Makoto: A class of differential equations of Fuchsian type..... . . . . 39 (1987), 391–406

NARUKI , Isao: On extendibility of isomorphisms of Cartan connectionsand biholomorphie mappings of bounded domains....................... . . . . 28 (1976), 117–122

NARUKI , Isao: see KOBAYASHI, Ryoichi, KUSHIBIKI , Keiko andNARUKI , Isao, 41 (1989), 633–646

NASTASESCU, Constantin: La structure des modules par rapport à unetopologie additive.............................................................. . . . . 26 (1974), 173–201

NASU, Yasuo: On the torse-forming directions in Finsler spaces.......... . . . . . 4 (1952), 99–102

NASU, Yasuo: On asymptotic conjugate points.............................. . . . . . 7 (1955), 157–165

NASU, Yasuo: On angular measure in a metric space....................... . . . . . 8 (1956), 1– 12


NASU, Yasuo: On asymptotes in a metric space with non-positive curva-ture............................................................................... . . . . . 9 (1957), 68– 95

NAYAK , Chanchala, PATTANAYAK , Swadheenananda and MISHRA, Ma-hendra Nath: Random Fourier-Stieltjes series associated with stableprocess.......................................................................... . . . . 39 (1987), 1– 15

NEHER, Erhard: see DORFMEISTER, Josef and NEHER, Erhard, 35(1983), 187–224

NEHER, Erhard: see DORFMEISTER, Josef and NEHER, Erhard, 35(1983), 225–247

NESSEL, R. J.:see BUTZER, P. L., NESSEL, R. J. and TREBELS, W., 24(1972), 127–140



NIINO, Kiyoshi: Analytic mappings between two regularly branchedthree-sheeted algebroid surfaces............................................. . . . . 39 (1987), 313–328

NISHIKAWA , Seiki: Transnormal hypersurfaces: Generalized constantwidth for Riemannian manifolds............................................ . . . . 25 (1973), 451–459

NISHIKAWA , Seiki and MAEDA, Yoshiaki: Conformally flat hypersur-faces in a conformally flat Riemannian manifold......................... . . . . 26 (1974), 159–168

NISHIKAWA , Seiki: Conformally flat hypersurfaces in a Euclidean space. . . . 26 (1974), 563–572

NISHIKAWA , Seiki: The Gauss map of Kaehler immersions............... . . . . 27 (1975), 453–460

NISHIKAWA , Seiki and TAKEUCHI, Masaru:�-foliations and semisimpleflat homogeneous spaces..................................................... . . . . 30 (1978), 307–335

NISHIKAWA , Seiki and TONDEUR, Philippe: Transversal infinitesimalautomorphisms for harmonic Kähler foliations........................... . . . . 40 (1988), 599–611

NISHIKAWA , Seiki: see AKUTAGAWA , Kazuo and NISHIKAWA , Seiki, 42(1990), 67–82

NISHIMORI, Toshiyuki: Compact leaves with Abelian holonomy......... . . . . 27 (1975), 259–272

NISHIMORI, Toshiyuki: Behaviour of leaves of codimension-one folia-tions.............................................................................. . . . . 29 (1977), 255–273

NISHIMORI, Toshiyuki: Ends of leaves of codimension-one foliations... . . . . 31 (1979), 1– 22

NISHIMORI, Toshiyuki: SRH-decompositions of codimension-one folia-tions and the Godbillon-Vey classes........................................ . . . . 32 (1980), 9– 34

NISHIMORI, Toshiyuki: Octahedral webs on closed manifolds............ . . . . 32 (1980), 399–410

NISHIMORI, Toshiyuki: Existence problem of transverse foliations forsome foliated 3-manifolds.................................................... . . . . 34 (1982), 179–238

NISHIMURA, Toshio: Remarks on the metrization problem................ . . . . . 1 (1950), 225–228


NISHIO, Katsuyoshi:see ANDO, Tsuyoshi and NISHIO, Katsuyoshi, 22(1970), 65–75

NISHIOKA, Kumiko: Algebraic independence of Mahler functions andtheir values...................................................................... . . . . 48 (1996), 51– 70

NISHISHIRAHO, Toshihiko: Saturation of positive linear operators....... . . . . 28 (1976), 239–243

NISHISHIRAHO, Toshihiko: The degree of convergence of positive linearoperators........................................................................ . . . . 29 (1977), 81– 89

NISHISHIRAHO, Toshihiko: Saturation of bounded linear operators...... . . . . 30 (1978), 69– 81

NISHISHIRAHO, Toshihiko: Quantitative theorems on linear approxima-tion processes of convolution operators in Banach spaces............... . . . . 33 (1981), 109–126

NISHISHIRAHO, Toshihiko: Saturation of multiplier operators in Banachspaces............................................................................ . . . . 34 (1982), 23– 42

NISHISHIRAHO, Toshihiko: Convergence of positive linear approxima-tion processes.................................................................. . . . . 35 (1983), 441–458

NISHISHIRAHO, Toshihiko: The order of approximation by positive lin-ear operators.................................................................... . . . . 40 (1988), 617–632

NISHISHIRAHO, Toshihiko: The degree of the best approximation in Ba-nach spaces..................................................................... . . . . 46 (1994), 13– 26

NISHIYAMA , Ken-ichi: The minimal height of Jacobian fibrations onK3surfaces.......................................................................... . . . . 48 (1996), 501–517

NITTA, Takashi: Vector bundles over quaternionic Kähler manifolds..... . . . . 40 (1988), 425–440

NKASHAMA , M. N.: see HADDOCK, John R., NKASHAMA , M. N. andWU, Jianhong, 41 (1989), 689–710

NOGUCHI, Hiroshi: A note on absolute neighborhood retracts............ . . . . . 4 (1952), 93– 95

NOGUCHI, Hiroshi: On isotopy. I.............................................. . . . . . 5 (1953), 104–108

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NOMIZU, Katsumi and GOTÔ, Morikuni: On the group of automorphismsof a topological group......................................................... . . . . . 2 (1950), 47– 50

NOMIZU, Katsumi: On Frenet equations for curves of classC∞ .......... . . . . 11 (1959), 106–112

NOMIZU, Katsumi: On hypersurfaces satisfying a certain condition onthe curvature tensor............................................................ . . . . 20 (1968), 46– 59

NOMIZU, Katsumi: Generalized central spheres and the notion of spheresin Riemannian geometry...................................................... . . . . 25 (1973), 129–137

NOMIZU, Katsumi: Uniqueness of the normal connections and congru-ence of isometric immersions................................................ . . . . 28 (1976), 613–617

NOMIZU, Katsumi: Kinematics and differential geometry of submani-folds ............................................................................. . . . . 30 (1978), 623–637

NOMIZU, Katsumi: see HANO, Jun-ichi and NOMIZU, Katsumi, 36(1984), 427–437


NOMIZU, Katsumi and PINKALL , Ulrich: On a certain class of homoge-neous projectively flat manifolds............................................ . . . . 39 (1987), 407–427

NOMIZU, Katsumi and PINKALL , Ulrich: Cayley surfaces in affine dif-ferential geometry............................................................. . . . . 41 (1989), 589–596

NOMIZU, Katsumi: see BOKAN, Neda, NOMIZU, Katsumi and SIMON,Udo, 42 (1990), 101–108

NOMIZU, Katsumi and SASAKI , Takeshi: On certain quartic forms foraffine surfaces.................................................................. . . . . 44 (1992), 25– 33

NOMIZU, Katsumi and OPOZDA, Barbara: On normal and conormalmaps for affine hypersurfaces................................................ . . . . 44 (1992), 425–431

NOMIZU, Katsumi and SASAKI , Takeshi: Globally defined linear con-nections on the real line and the circle...................................... . . . . 51 (1999), 205–212

NOUMI, Masatoshi:see MIMACHI , Katsuhisa and NOUMI, Masatoshi,49 (1997), 517–525

OAKU, Toshinori: Gröbner bases forD-modules on a non-singular affinealgebraic variety............................................................... . . . . 48 (1996), 575–600

OBATA, Morio: see ISHIHARA, Shigeru and OBATA, Morio, 7 (1955),146–150

OBATA, Morio: Hermitian manifolds with quaternion structure........... . . . . 10 (1958), 11– 18

OBATA, Morio: A non-compact Riemannian manifold admitting a transi-tive group of conformorphisms.............................................. . . . . 25 (1973), 553–556

OCHIAI , Takushiro:see KOBAYASHI, Shoshichi and OCHIAI , Takushiro,34 (1982), 587–629

ODA, Tadao:see ISHIDA, Masa-Nori and ODA, Tadao, 33 (1981), 337–381

ODA, Tadao and PARK, Hye Sook: Linear Gale transforms and Gelfand-Kapranov-Zelevinskij decompositions..................................... . . . . 43 (1991), 375–399

ODA, Tadao: The algebraic de Rham theorem for toric varieties.......... . . . . 45 (1993), 231–247

ODA, Takayuki: An explicit integral representation of Whittaker func-tions onSp(2; R) for the large discrete series representations.......... . . . . 46 (1994), 261–279

ODA, Takayuki:see MIYAZAKI , Takuya and ODA, Takayuki, 50 (1998),243–260

ODLYZKO, A. M.: Lower bounds for discriminants of number fields. II. . . . . 29 (1977), 209–216

OGATA, Shoetsu: Special values of zeta functions associated to cusp sin-gularities........................................................................ . . . . 37 (1985), 367–384

OGATA, Shoetsu: Infinitesimal deformations of Tsuchihashi’s cusp sin-gularities........................................................................ . . . . 38 (1986), 269–279

OGATA, Shoetsu: Infinitesimal deformations of generalized cusp singu-larities........................................................................... . . . . 39 (1987), 237–248


OGATA, Takashi: Minimal surfaces in a sphere with Gaussian curvaturenot less than 1/6 ............................................................... . . . . 37 (1985), 553–560

OGATA, Takashi: Curvature pinching theorem for minimal surfaces withconstant Kaehler angle in complex projective spaces.................... . . . . 43 (1991), 361–374

OGATA, Takashi: Curvature pinching theorem for minimal surfaces withconstant Kaehler angle in complex projective spaces, II................. . . . . 45 (1993), 271–283

OGAWA, Hisasi: The reduction theorem of the relative cohomology groupin algebras, and its application............................................... . . . . 12 (1960), 155–170

OGAWA, Hisasi: On a duality of cohomology groups of Frobenius alge-bras.............................................................................. . . . . 13 (1961), 46– 65

OGAWA, Hisasi: On derived groups of normal simple algebra............. . . . . 14 (1962), 99–103

OGAWA, Shigeyoshi: Une remarque sur l’approximation de l’integralestochastique du type noncausal par une suite des integrales de Stieltjes. . . . 36 (1984), 41– 48

OGAWA, Shigeyoshi: CORRECTION: Une remarque sur l’approximationde l’intégrale stochastique du type noncausal par une suite des inté-grales de Stieltjes.............................................................. . . . . 36 (1984), 483

OGAWA, Yosuke: see HATAKEYAMA , Yoji, OGAWA, Yosuke andTANNO, Shukichi, 15 (1963), 42–48

OGAWA, Yosuke: Some properties on manifolds with almost contactstructures........................................................................ . . . . 15 (1963), 148–161

OGAWA, Yosuke: On principal torus bundles over homogeneous contactmanifold......................................................................... . . . . 16 (1964), 297–308

OGAWA, Yôsuke: On 5-demensional Sasaki-Einstein space with sectionalcurvature≥ 1/3 ................................................................ . . . . 19 (1967), 103–109

OGAWA, Yôsuke: OnC-harmonic forms in a compact Sasakian space. . . . . . 19 (1967), 267–296

OGAWA, Yôsuke: OnC-killing forms in a compact Sasakian space...... . . . . 19 (1967), 467–484

OGAWA, Yôsuke: On contravariantC-analytic 1-forms in a compactSasakian space................................................................. . . . . 20 (1968), 333–345

OGAWA, Yôsuke:see TACHIBANA , Shun-ichi and OGAWA, Yôsuke, 21(1969), 632–643

OGITSU, Noriko: see IWASAKI , Keiko and OGITSU, Noriko, 27 (1975),313–317

OGIUE, Koichi: Prolongations of pseudogroup structures to tangent bun-dles............................................................................... . . . . 21 (1969), 84– 91

OGIUE, Koichi: On compact complex submanifolds of the complex pro-jective space.................................................................... . . . . 22 (1970), 95– 97

OGIUE, Koichi: Positively curved complex hypersurfaces immersed in acomplex projective space..................................................... . . . . 24 (1972), 51– 54

OGIUE, Koichi: see SUN, Huafei and OGIUE, Koichi, 49 (1997), 423–429


OGUISO, Keiji and ZHANG, De-Qi: On extremal log Enriques surfaces,II ................................................................................. . . . . 50 (1998), 419–436

OHARU, S.: see TAKAHASHI , T. and OHARU, S., 24 (1972), 505–528

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OHKAWA , Tetsusuke: see KATO, Mitsuyoshi, KOJIMA, Sadayoshi,OHKAWA , Tetsusuke and YAMASAKI , Masayuki, 31 (1979), 525–535

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OHNITA, Yoshihiro: see MUTO, Hideo, OHNITA, Yoshihiro andURAKAWA , Hajime, 36 (1984), 253–267

OHNITA, Yoshihiro: Stable minimal submanifolds in compact rank onesymmetric spaces.............................................................. . . . . 38 (1986), 199–217

OHNITA, Yoshihiro: Stability of harmonic maps and standard minimalimmersions..................................................................... . . . . 38 (1986), 259–267

OHNO, Mayumi, SHIZUTA, Yasushi and YANAGISAWA, Taku: The tracetheorem on anisotropic Sobolev spaces.................................... . . . . 46 (1994), 393–401

OHNO, Yoshiki: Remarks on Helson-Szegö problems...................... . . . . 18 (1966), 54– 59

OHNO, Yoshiki: Simply invariant subspaces.................................. . . . . 19 (1967), 368–378

OHNO, Yoshiki: Helson-Szegö-Sarason theorem for Dirichlet algebras. . . . . . 31 (1979), 71– 79

OHTA, Takuya: The singularities of the closures of nilpotent orbits incertain symmetric pairs....................................................... . . . . 38 (1986), 441–468

OHTA, Takuya: The closures of nilpotent orbits in the classical symmetricpairs and their singularities................................................... . . . . 43 (1991), 161–211

OHTAKE, Hiromi: A canonical decomposition of automorphic formswhich vanish on an invariant measurable subset.......................... . . . . 39 (1987), 299–311

OIKAWA , Kôtaro: Remarks on conformality at the boundary.............. . . . . 35 (1983), 313–319

ÔIKE, Hiroshi and KURIYAMA , Yoshiaki: On the retractions of stuntedprojective spaces............................................................... . . . . 19 (1967), 454–461

ÔIKE, Hiroshi: see IWATA, Koichi and ÔIKE, Hiroshi, 20 (1968), 582–588

ÔIKE, Hiroshi: Higher order tangent bundles of projective spaces andlens spaces...................................................................... . . . . 22 (1970), 200–209

ÔIKE, Hiroshi: Inflection-free embeddings of Grassmann manifolds..... . . . . 28 (1976), 311–326

OIKE, Hiroshi: Simply connected closed smooth 5-manifolds with effec-tive smoothU(2)-actions..................................................... . . . . 33 (1981), 1– 24

OKADA , Masami: Sur une capacité définie par la forme de Dirichlet as-sociée aux fonctions plurisousharmoniques............................... . . . . 35 (1983), 513–517


OKADA , Masami:see GAVEAU, Bernard, OKADA , Masami and OKADA ,Tatsuya, 39 (1987), 465–504

OKADA , Tatsuya: A criterion for uniform integrability of exponentialmartingales..................................................................... . . . . 34 (1982), 495–498

OKADA , Tatsuya:see GAVEAU, Bernard, OKADA , Masami and OKADA ,Tatsuya, 39 (1987), 465–504

OKAMOTO, Hisashi: Interfacial progressive water waves — a singularity-theoretic view.................................................................. . . . . 49 (1997), 33– 57

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OKAYASU, Takateru: On the tensor products ofC∗-algebras.............. . . . . 18 (1966), 325–331

OKAYASU, Takateru and TAKESAKI , Masamichi: Dual spaces of tensorproducts ofC∗-algebras...................................................... . . . . 18 (1966), 332–337

OKAYASU, Takateru: A structure theorem of automorphisms of von Neu-mann algebras.................................................................. . . . . 20 (1968), 199–206

OKAYASU, Takateru: OnGCR-operators..................................... . . . . 21 (1969), 573–579

OKAYASU, Takateru: Polar decomposition for isomorphisms ofC∗-algebras......................................................................... . . . . 26 (1974), 541–554

OKAYASU, Takateru: see HAMANA , Masamichi, OKAYASU, Takateruand SAITÔ, Kazuyuki, 34 (1982), 277–287

OKAZAWA , Noboru: A generation theorem for semigroups of growth or-derα ............................................................................. . . . . 26 (1974), 39– 51

OKAZAWA , Noboru: see TAKENAKA , Toshiharu and OKAZAWA ,Noboru, 30 (1978), 107–115

OKUMA , Tomohiro: The pluri-genera of surface singularities............. . . . . 50 (1998), 119–132

OKUMURA, Masafumi: Some remarks on space with a certain contactstructure......................................................................... . . . . 14 (1962), 135–145

OKUMURA, Masafumi: see TACHIBANA , Shun-ichi and OKUMURA,Masafumi, 14 (1962), 156–161

OKUMURA, Masafumi: On infinitesimal conformal and projective trans-formations of normal contact spaces........................................ . . . . 14 (1962), 398–412

OKUMURA, Masafumi: Certain almost contact hypersurfaces in Kaehle-rian manifolds of constant holomorphic sectional curvatures........... . . . . 16 (1964), 270–284

OKUMURA, Masafumi: Contact hypersurfaces in certain Kaehlerianmanifolds....................................................................... . . . . 18 (1966), 74–102

OKUMURA, Masafumi: Certain hypersurfaces of an odd dimensionalsphere............................................................................ . . . . 19 (1967), 381–395

OKUMURA, Masafumi: Compact orientable submanifold of codimension2 in an odd dimensional sphere.............................................. . . . . 20 (1968), 8– 20


OKUMURA, Masafumi: A pinching problem on the second fundamentaltensors and submanifolds of a sphere....................................... . . . . 25 (1973), 461–467

OKUYAMA , Yasuo: On contraction of Walsh Fourier series................ . . . . 19 (1967), 156–167

OKUYAMA , Yasuo: see WATARI , Chinami and OKUYAMA , Yasuo, 27(1975), 129–134

OKUYAMA , Yasuo: On the absolute Nörlund summability factors of theconjugate series of a Fourier series......................................... . . . . 28 (1976), 563–581

OKUYAMA , Yasuo:see KANNO, Kosi and OKUYAMA , Yasuo, 29 (1977),439–448

OLIVEIRA , José C. Fernandes de and HALE, Jack K.: Dynamic behaviorfrom bifurcation equations................................................... . . . . 32 (1980), 577–592

OLSZAK, Zbigniew: On contact metric manifolds........................... . . . . 31 (1979), 247–253

OMORI, Hideki: On Banach-Lie groups acting on finite dimensional man-ifolds ............................................................................. . . . . 30 (1978), 223–250

ONO, Kaoru: Equivariant index of Dirac operators.......................... . . . . 42 (1990), 319–332

ONO, Takashi: On some arithmetic properties of certain quadratic fibra-tions.............................................................................. . . . . 41 (1989), 283–290

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ONUCHIC, Nelson and PAVLU , Luiz Carlos: Invariance, asymptotic be-havior and stability properties for ordinary differential equations...... . . . . 32 (1980), 217–224

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ORTEGA SALVADOR, Pedro: Weights for the ergodic maximal operatorand a.e. convergence of the ergodic averages for functions in Lorentzspaces............................................................................ . . . . 45 (1993), 437–446

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OSHIKIRI, Gen-ichi: The surgery of codimension-one foliations. . . . . . . . . . . . . 31 (1979), 63– 70

OSHIKIRI, Gen-ichi: Foliated cobordisms of suspended foliations........ . . . . 32 (1980), 375–392

OSHIKIRI, Gen-ichi: A remark on minimal foliations....................... . . . . 33 (1981), 133–137

OSHIKIRI, Gen-ichi: Jacobi fields and the stability of leaves ofcodimension-one minimal foliations........................................ . . . . 34 (1982), 417–424


OSHIKIRI, Gen-ichi: Totally geodesic foliations and Killing fields. . .. .. . . . . . 35 (1983), 387–392

OSHIKIRI, Gen-ichi: Totally geodesic foliations and Killing fields, II.... . . . . 38 (1986), 351–356

OSHIKIRI, Gen-ichi: Some remarks on minimal foliations................. . . . . 39 (1987), 223–229

OSHIKIRI, Gen-ichi: A characterization of the mean curvature functionsof codimension-one foliations............................................... . . . . 49 (1997), 557–563

OSHIKIRI, Gen-ichi: Codimension-one foliations and oriented graphs... . . . . 51 (1999), 227–236

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ÔTSUKI, Tominosuke: On a space with affine connection which has noclosed path...................................................................... . . . . . 1 (1949), 88– 90

ÔTSUKI, Tominosuke: On the spaces with normal conformal connexionsand some imbedding problem of Riemannian spaces, I.................. . . . . . 1 (1950), 194–224

ÔTSUKI, Tominosuke: On the Spaces with Normal Conformal Connex-ions and some Imbedding Problem of Riamannian Spaces, II.......... . . . . . 2 (1951), 220–274

OTSUKI, Tominosuke: On a boundary valure problem of systems of pathsin plane.......................................................................... . . . . . 4 (1952), 284–293

OTSUKI, Tominosuke: On focal elements and the spheres................. . . . . 17 (1965), 285–304

OTSUKI, Tominosuke: Integral formulas for hypersurfaces in a Riemann-ian manifold and their applications......................................... . . . . 17 (1965), 335–348

OTSUKI, Tominosuke: On parallel hypersurfaces of an elliptic hypersur-face of the second order inEn+1 ............................................ . . . . 19 (1967), 251–266

OTSUKI, Tominosuke: Minimal submanifolds withM-index 2 in Rie-mannian manifolds of constant curvature.................................. . . . . 23 (1971), 731–402

OTSUKI, Tominosuke: Geodesics ofO2n and an analysis on a related Rie-

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OZAKI , Manabu: The class group ofZp-extensions over totally real num-ber fields........................................................................ . . . . 49 (1997), 431–435

OZAWA, Mitsuru: Factorization of entire functions.......................... . . . . 27 (1975), 321–336

OZAWA, Shin: The first eigenvalue of the Laplacian on two dimensionalRiemannian manifolds........................................................ . . . . 34 (1982), 7– 14

OZAWA, Shin: Singular variation of the ground state eigenvalue for asemilinear elliptic equation................................................... . . . . 45 (1993), 359–368

OZEKI, Hideki and TAKEUCHI, Masaru: On some types of isoparametrichypersurfaces in spheres I.................................................... . . . . 27 (1975), 515–559

OZEKI, Hideki and TAKEUCHI, Masaru: On some types of isoparametrichypersurfaces in spheres II................................................... . . . . 28 (1976), 7– 55


OZOLS, V.: Cut loci in Riemannian manifolds............................... . . . . 26 (1974), 219–227

PALMER, Bennett: Calibrations and Lagrangian submanifolds in the sixsphere............................................................................ . . . . 50 (1998), 303–315

PAN, Yibiao: see FAN, Dashan, PAN, Yibiao and YANG, Dachun, 51(1999), 141–161

PANDEY, J. N. and ZEMANIAN , A. H.: An extension of Tanno’s form ofthe convolution transformation.............................................. . . . . 20 (1968), 425–430

PANDEY, J. N.:see DUBE, L. S. and PANDEY, J. N., 27 (1975), 337–354

PANDEY, J. N. and HUGHES, Edward: An approximate Hilbert transformand its inversion................................................................ . . . . 28 (1976), 497–509

PANDEY, J. N.:see DUBE, L. S. and PANDEY, J. N., 29 (1977), 189–201

PAPAGEORGIOU, Nikolaos S.: A relaxation theorem for differential in-clusions in Banach spaces.................................................... . . . . 39 (1987), 505–517

PAR, Jin Sur and SAKAMOTO, Kunio: Submanifolds with properd-planargeodesics immersed in complex projective spaces....................... . . . . 38 (1986), 297–311

PARK, Hye Sook:see ODA, Tadao and PARK, Hye Sook, 43 (1991), 375–399

PARK, Hye Sook: The Chow rings and GKZ-decompositions forQ-factorial toric varieties........................................................ . . . . 45 (1993), 109–145

PARK, Joon-Sik: Harmonic inner automorphisms of compact connectedsemisimple Lie groups........................................................ . . . . 42 (1990), 83– 91

PARKER, R. V.: Stirling’s numbers as polynomials.......................... . . . . . 8 (1956), 181–182

PARROTT, Mary E.: see KARTSATOS, Athanassios G. and PARROTT,Mary E., 34 (1982), 509–523

PARSHALL, Brian and WANG, Jian-pan: Cohomology of infinitesimalquantum groups, I............................................................. . . . . 44 (1992), 395–423

PARSHALL, Brian: see CLINE, Edward, PARSHALL, Brian and SCOTT,Leonard, 45 (1993), 511–534

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PATI , Tribikram and AHMAD, Z. U.: On the absolute summability factorsof infinite series I.............................................................. . . . . 12 (1960), 222–232

PATTANAYAK , Swadheenananda:see NAYAK , Chanchala, PATTANAYAK ,Swadheenananda and MISHRA, Mahendra Nath, 39 (1987), 1–15

PATTERSON, S. J.: Further remarks on the exponent of convergence ofPoincaré series................................................................. . . . . 35 (1983), 357–373

PAVEL, Nicolae: On the boundedness of solutions of a system of differ-ential equations................................................................ . . . . 24 (1972), 21– 32


PAVLU , Luiz Carlos:see ONUCHIC, Nelson and PAVLU , Luiz Carlos, 32(1980), 217–224

PAWELKE, Siegfried: Über die Approximationsordnung bei Kugelfunk-tionen und algebraischen Polynomen....................................... . . . . 24 (1972), 473–486

PERRONE, Domenico: 5-dimensional contact manifolds with secondBetti numberb2 = 0 .......................................................... . . . . 41 (1989), 163–170

PERRONE, Domenico and VANHECKE, Lieven: Five-dimensional homo-geneous contact manifolds and related problems......................... . . . . 43 (1991), 243–248

PERSSON, Lars-Erik: see DECHEVSKY, Ljubomir T. and PERSSON,Lars-Erik, 48 (1996), 1–22

PETERSEN, Gordon M.: see IZUMI , Masako, IZUMI , Shin-ichi and PE-TERSEN, Gordon M., 21 (1969), 601–613

PETERSEN, Gordon Marshall: Extreme points for regular summabilitymatrices......................................................................... . . . . 18 (1966), 255–258

PETERSON, G. E. and TUCKER, Don H.: On the equivalence in Banachspaces of a convergence theorem of Bernstein type, a Hausdorff typemoment problem and a regularity theorem................................ . . . . 21 (1969), 170–189

PEYERIMHOFF, A.: see JURKAT, W. and PEYERIMHOFF, A., 17 (1965),55–71

PEYERIMHOFF, A.: see JURKAT, W. B. and PEYERIMHOFF, A., 24(1972), 207–221

PIANZOLA , Arturo: see BILLIG , Yuly and PIANZOLA , Arturo, 47 (1995),391–403

PINKALL , Ulrich: see NOMIZU, Katsumi and PINKALL , Ulrich, 39(1987), 407–427

PINKALL , Ulrich: see NOMIZU, Katsumi and PINKALL , Ulrich, 41(1989), 589–596

PONTZEN, Dieter:see GÖRLICH, Ernst and PONTZEN, Dieter, 34 (1982),539–552

PRESTINI, Elena: see MEANEY, Christopher and PRESTINI, Elena, 50(1998), 557–570

PRIMROSE, E. J. F.: Coincidence points of a curve.......................... . . . . . 6 (1954), 35– 37

PRULLAGE, D. L.: Summability in topological groups, IV (convergencefields)............................................................................ . . . . 21 (1969), 159–169

PYM, J. S. and VASUDEVA, H.: An inequality between square norms ondual groups..................................................................... . . . . 26 (1974), 25– 33

RADEMACHER, Hans-Bert:see KÜHNEL, Wolfgang and RADEMACHER,Hans-Bert, 48 (1996), 601–612

RAGHAVENDRA, Nyshadham and VISHWANATH, Periyapatna A.: Mod-uli of pairs and generalized theta divisors.................................. . . . . 46 (1994), 321–340


RAHMAN , Q. I. and KHAN, M. A.: Functions of exponential type belong-ing toLp on the real line..................................................... . . . . 19 (1967), 396–399

RAHMAN , Q. I.: see GOVIL , N. K. and RAHMAN , Q. I., 20 (1968), 126–136

RAHMAN , Qazi Ibadur: On the maximum modulus and the coefficientsof an entire Dirichlet series................................................... . . . . . 8 (1956), 108–113

RAHMAN , Qazi Ibadur: On entire functions of infinite order.............. . . . . . 8 (1956), 165–169

RAHMAN , Qazi Ibadur: The quotient of finite exponential sums.......... . . . . 12 (1960), 345–348

RAJAGOPAL, C. T.: On the Riemann-Cesàro summability of series andintegrals......................................................................... . . . . . 9 (1957), 247–263

RAJAGOPAL, C. T.: Errata On the Riemann-Cesàro summability of seriesand integrals (This Journal, Vol. 9, pp. 247–263)......................... . . . . 10 (1958), 367

RAJAGOPAL, C. T.: Correction : On the Riemann-Cesàro summability ofseries and integrals............................................................ . . . . 17 (1965), 443

RAMANAN , S. and RAMANATHAN , A.: Some remarks on the instabilityflag............................................................................... . . . . 36 (1984), 269–291

RAMANATHAN , A.: see RAMANAN , S. and RAMANATHAN , A., 36(1984), 269–291

RAMANUJAM , S.: Application of Morse theory to some homogeneousspaces............................................................................ . . . . 21 (1969), 343–353

RANGACHARI, M. S. and SITARAMAN , Y.: Tauberian theorems for log-arithmic summability(L) .................................................... . . . . 16 (1964), 257–269

RANGACHARI, M. S. and SITARAMAN , Y.: Correction : Tauberian theo-rems for logarithmic summability(L) ...................................... . . . . 17 (1965), 443

RASHID, Suliman: see ABRAMOVICH, Dan, MATSUKI, Kenji andRASHID, Suliman, 51 (1999), 489–537

RASVAN, Vladimir: see HALANAY , Aristide and RASVAN, Vladimir, 32(1980), 299–308

RATHIE, P. N.: On the solution of a functional inequality and its applica-tions.............................................................................. . . . . 23 (1971), 681–690

RATHIE, P. N.: see KANNAPPAN, PL. and RATHIE, P. N., 27 (1975),207–212

RATTO, Andrea and RIGOLI, Marco: Gradient bounds and Liouville’stype theorems for the Poisson equation on complete Riemannian man-ifolds ............................................................................. . . . . 47 (1995), 509–519

REDDY, A. R.: On entire Dirichlet series of zero order..................... . . . . 18 (1966), 144–155

REHMANN, Ulf: see MORITA, Jun and REHMANN, Ulf, 42 (1990), 537–560

REHMANN, Ulf: see KERSTEN, Ina and REHMANN, Ulf, 46 (1994), 35–70


REVENTÓS, A.: On the Gauss-Bonnet formula on odd-dimensional man-ifolds ............................................................................. . . . . 31 (1979), 165–178

RIEMENSCHNEIDER, S. D.: Compactness of a class of Volterra operators. . . . 26 (1974), 385–387

RIGAL, Marie-Hélène: Rigidité des feuilletages transversalement confor-mément parallélisables........................................................ . . . . 50 (1998), 407–418

RIGOLI, Marco: see RATTO, Andrea and RIGOLI, Marco, 47 (1995),509–519

RILEY, James D.: Contributions to the theory of functions of a bicomplexvariable.......................................................................... . . . . . 5 (1953), 132–165

ROBINSON, Derek W. and YAMAMURO, Sadayuki: The canonical half-norm, dual-half norms, and monotonic norms............................ . . . . 35 (1983), 375–386

RODRIGUES, Hildebrando M.: On growth and decay of solutions of per-turbed retarded linear equations............................................. . . . . 32 (1980), 593–605

ROMERO, Alfonso: see ALÍAS, Luis J., ROMERO, Alfonso andSÁNCHEZ, Miguel, 49 (1997), 337–345

ROSSMAN, Wayne: Minimal surfaces inR3 with dihedral symmetry. . . . . . . . 47 (1995), 31– 54

ROSSMAN, Wayne, UMEHARA, Masaaki and YAMADA , Kotaro: Irre-ducible constant mean curvature 1 surfaces in hyperbolic space withpositive genus.................................................................. . . . . 49 (1997), 449–484

ROTH, H.: On Borel series....................................................... . . . . 15 (1963), 103–113

ROTH, H.: On a theorem of Maillet............................................ . . . . 15 (1963), 114–115

ROUSSOS, Ioannis M.: The helicoidal surfaces as Bonnet surfaces....... . . . . 40 (1988), 485–490

ROUX, Bernard: Sur la dualite de Morita...................................... . . . . 23 (1971), 457–472

RUBEL, L. A. and SHIELDS, A. L.: The failure of interiorexterior factor-ization in the polydisc and the ball.......................................... . . . . 24 (1972), 409–413

RUNGE, Bernhard: Endomorphism rings of abelian surfaces and projec-tive models of their moduli spaces.......................................... . . . . 51 (1999), 283–303

RUSSELL, Dennis C.: On generalized Cesàro means of integral order. . . . . . . 17 (1965), 410–442

RUSSELL, Dennis C.: Note on convergence factors......................... . . . . 18 (1966), 414–428

RUSSELL, Dennis C.: On generalized Cesàro means of integral order-Corregenda..................................................................... . . . . 18 (1966), 454–455

RUTTER, Edgar A., Jr.:PF -modules.......................................... . . . . 23 (1971), 201–206

RUTTER, Edgar A., Jr.: Dominant modules and finite localizations....... . . . . 27 (1975), 225–239

RUTTER, John W. and SPENCER, Christopher B.: On the James, Samel-son and Whitehead products................................................. . . . . 22 (1970), 547–556

RYAN, Patrick J.: Homogeneity and some curvature conditions for hyper-surfaces.......................................................................... . . . . 21 (1969), 363–388

SABBAH, Claude: On a twisted de Rham complex.......................... . . . . 51 (1999), 125–140


SABLÉ-TOUGERON, Monique: Comportement asymptotique des valeurspropres pour une classe d’opérateurs elliptiques dégénérés............. . . . . 30 (1978), 583–605

SAEKI , Sadahiro: An elementary proof of a theorem of Henry Helson... . . . . 20 (1968), 244–247

SAEKI , Sadahiro: Factorizations in function algebras....................... . . . . 20 (1968), 368–383

SAEKI , Sadahiro: Operating functions onB0(G) in plane regions........ . . . . 21 (1969), 112–116

SAEKI , Sadahiro: Translation invariant operators on groups............... . . . . 22 (1970), 409–419

SAEKI , Sadahiro: Homomorphisms of tensor algebras...................... . . . . 23 (1971), 173–199

SAEKI , Sadahiro: Tensor products of Banach algebras and harmonic anal-ysis............................................................................... . . . . 24 (1972), 281–299

SAEKI , Sadahiro: Infinite tensor products in Fourier algebras............. . . . . 27 (1975), 355–379

SAEKI , Takuya: On pseudorecurrence in topological dynamical systems. . . . . 7 (1955), 171–176

SAEKI , Takuya: The holonomy covering space in principal fibre bundles. . . . 10 (1958), 304–312

SAGAWA, Akira: A note on a Riemann surface with null boundary....... . . . . . 3 (1951), 273–276

SAGAWA, Akira: On the existence of Green function....................... . . . . . 7 (1955), 136–139

SAGAWA, Akira: On the existence of harmonic functions on a Riemannsurface........................................................................... . . . . 15 (1963), 265–272

SAGAWA, Akira: see KURODA, Tadashi and SAGAWA, Akira, 20 (1968),394–399

SAGAWA, Akira: Some function-theoretic null sets.......................... . . . . 21 (1969), 456–466

SAGAWA, Akira: Note on the cluster sets of meromorphic functions. . . . . . . . . 23 (1971), 13– 15

SAITÔ, Kazuyuki: On the preduals ofW ∗-algebras......................... . . . . 19 (1967), 324–331

SAITÔ, Kazuyuki: Non-commutative extension of Lusin’s theorem.. .. .. . . . . 19 (1967), 332–340

SAITÔ, Kazuyuki: On a duality for locally compact groups................ . . . . 20 (1968), 355–367

SAITÔ, Kazuyuki: On the algebra of measurable operators for a generalAW ∗-algebra................................................................... . . . . 21 (1969), 249–270

SAITÔ, Kazuyuki: A non-commutative theory of integration for a semi-finiteAW ∗-algebra and a problem of Feldman........................... . . . . 22 (1970), 420–461

SAITÔ, Kazuyuki: On the algebra of measurable operators for a generalAW ∗-algebra II................................................................ . . . . 23 (1971), 525–534

SAITÔ, Kazuyuki: On the embedding as a double commutator in a type 1AW ∗-algebra................................................................... . . . . 23 (1971), 541–557

SAITÔ, Kazuyuki: On the embedding as a double commutator in a type 1AW ∗-algebra II................................................................ . . . . 26 (1974), 333–339

SAITÔ, Kazuyuki: A note on the continuity of automorphic representa-tions of groups................................................................. . . . . 28 (1976), 305–310

SAITÔ, Kazuyuki: AW ∗-algebras with monotone convergence propertyand examples by Takenouchi and Dyer..................................... . . . . 31 (1979), 31– 40


SAITÔ, Kazuyuki: On normalAW ∗-algebras................................ . . . . 33 (1981), 567–572

SAITÔ, Kazuyuki: see HAMANA , Masamichi, OKAYASU, Takateru andSAITÔ, Kazuyuki, 34 (1982), 277–287

SAITO, Kichi-Suke: The Hardy spaces associated with a periodic flow ona von Neumann algebra....................................................... . . . . 29 (1977), 69– 75

SAITO, Kichi-Suke: On non-commutative Hardy spaces associated withflows on finite von Neumann algebras...................................... . . . . 29 (1977), 585–595

SAITO, Kichi-Suke: Nonselfadjoint subalgebras associated with compactabelian group actions on finite von Neumann algebras.................. . . . . 34 (1982), 485–494

SAITO, Masa-Hiko: Classification of non-rigid families of abelian vari-eties.............................................................................. . . . . 45 (1993), 159–189

SAITO, Morihiko: Decomposition theorem for proper Kähler morphisms. . . . 42 (1990), 127–148

SAITO, Mutsumi: A localization theorem forD-modules................... . . . . 43 (1991), 213–234

SAITO, Mutsumi: Parameter shift in normal generalized hypergeometricsystems.......................................................................... . . . . 44 (1992), 523–534

SAITÔ, Teishirô: On incomplete infinite direct product ofW ∗-algebras. . . . . 10 (1958), 165–171

SAITÔ, Teishirô: The direct product and the crossed product of rings ofoperators........................................................................ . . . . 11 (1959), 299–304

SAITÔ, Teishirô: Some remarks on a representation of a group........... . . . . 12 (1960), 383–388

SAITÔ, Teishirô and TOMIYAMA , Jun: Some results on the direct productofW ∗-algebras................................................................. . . . . 12 (1960), 455–458

SAITÔ, Teishirô: On a representation of a countably infinite group....... . . . . 13 (1961), 268–273

SAITÔ, Teishirô: On groups of automorphisms of finite factors........... . . . . 13 (1961), 427–433

SAITÔ, Teishirô: Some theorems on the crossed products of finite factors. . . . 14 (1962), 312–316

SAITÔ, Teishirô: see SUZUKI , Noboru and SAITÔ, Teishirô, 15 (1963),277–280

SAITÔ, Teishirô and YOSHINO, Takashi: Note on the canonical decom-position of contraction........................................................ . . . . 16 (1964), 309–312

SAITÔ, Teishirô and YOSHINO, Takashi: On a conjecture of Berberian.. . . . . 17 (1965), 147–149

SAITÔ, Teishirô: Some remarks on a representation of a group, II........ . . . . 17 (1965), 206–209

SAITÔ, Teishirô: Some remarkes to Andô’s theorems....................... . . . . 18 (1966), 404–409

SAITÔ, Teishirô: see ISTRAT, Vasile, SAITÔ, Teishirô and YOSHINO,Takashi, 18 (1966), 410–413

SAITÔ, Teishirô: Numerical ranges of tensor products of operators. . . . . . . . . . 19 (1967), 98–100

SAITÔ, Teishirô: Generators of certain von Neumann algebras............ . . . . 20 (1968), 101–105

SAITÔ, Teishirô:see GOYA, Eitoku and SAITÔ, Teishirô, 33 (1981), 127–131


SAKA , Khoichi: A note on subalgebras of a measure algebra vanishingon non-symmetric homomorphisms........................................ . . . . 25 (1973), 333–338

SAKA , Khoichi: Measure algebras on some topological groups........... . . . . 27 (1975), 1– 12

SAKA , Koichi: The representation theorem and theHp space theory as-sociated with semigroups on Lie groups................................... . . . . 30 (1978), 131–151

SAKA , Koichi: Besov spaces and Sobolev spaces on a nilpotent Lie group. . . . 31 (1979), 383–437

SAKAI , Katsuro: Some properties of MAR and MANR.................... . . . . 30 (1978), 351–366

SAKAI , Ryozi: see KANJIN, Yuichi and SAKAI , Ryozi, 46 (1994), 181–206

SAKAI , Shôichirô: On the group isomorphism of unitary groups inAW ∗-algebras......................................................................... . . . . . 7 (1955), 87– 95

SAKAI , Shôichirô: The absolute value ofW ∗-algebras of finite type. . . . . . . . . . 8 (1956), 70– 85

SAKAI , Shôichirô: On some problems ofC∗-algebras...................... . . . . 11 (1959), 453–455

SAKAI , Shôichiro: On a conjecture of Kaplansky............................ . . . . 12 (1960), 31– 33

SAKAI , Shôichirô: On the Stone-Weierstrass theorem ofC∗-algebras. . . . . . . 22 (1970), 191–199

SAKAI , Shôichirô: Derivations of simpleC∗-algebras, III.................. . . . . 23 (1971), 559–564

SAKAI , Shôichirô: DerivedC∗-algebras of primitiveC∗-algebras........ . . . . 25 (1973), 307–316

SAKAI , Shôichirô: On automorphism groups of II1-factors................ . . . . 26 (1974), 423–430

SAKAI , Shôichirô: Commutative normal∗-derivations III.................. . . . . 28 (1976), 583–590

SAKAI , Takashi: Some transformations onK-contact and normal contactRiemannian manifolds........................................................ . . . . 18 (1966), 216–224

SAKAI , Takashi: Three remarks on fundamental groups of some Rie-mannian manifolds............................................................ . . . . 22 (1970), 249–253

SAKAI , Takashi: On closed geodesics of lens spaces........................ . . . . 23 (1971), 403–411

SAKAI , Takashi: On eigenvalues of Laplacian and curvature of Riemann-ian manifold.................................................................... . . . . 23 (1971), 589–603

SAKAI , Takashi: The contact structures on{SU(n+1)×R/SU(n)×R}αand{Sp(n)× SU(2)/Sp(n− 1)× SU(2)}α of Berger................. . . . . 25 (1973), 145–155

SAKAI , Takashi: On Pu’s theorem for odd dimensional real projectivespaces............................................................................ . . . . 25 (1973), 219–224

SAKAI , Takashi: Correction and supplement to “On closed geodesics oflens spaces”..................................................................... . . . . 27 (1975), 319–320

SAKAKI , Makoto: Upper bounds for the index of minimal surfaces.. .. .. . . . . 42 (1990), 339–349

SAKAMOTO, Kunimochi: Construction and stability analysis of transitionlayer solutions in reaction-diffusion systems.............................. . . . . 42 (1990), 17– 44

SAKAMOTO, Kunio: On the topology of quaternion Kähler manifolds... . . . . 26 (1974), 389–405

SAKAMOTO, Kunio: Planar geodesic immersions........................... . . . . 29 (1977), 25– 56


SAKAMOTO, Kunio: see PAR, Jin Sur and SAKAMOTO, Kunio, 38 (1986),297–311

SAKAN , Ken-ichi: Boundary groups of a fuchsian group of the secondkind .............................................................................. . . . . 28 (1976), 99–104

SAKAN , Ken-ichi: On extremal quasiconformal mappings compatiblewith a Fuchsian group......................................................... . . . . 34 (1982), 87–100

SAKAN , Ken-ichi: On extremal quasiconformal mappings compatiblewith a Fuchsian group with a dilatation bound............................ . . . . 37 (1985), 79– 93

SAKAN , Ken-ichi: A fundamental variational lemma for extremal quasi-conformal mappings compatible with a Fuchsian group................. . . . . 39 (1987), 105–114

SAKANE, Yusuke:see KODAMA, Akio and SAKANE, Yusuke, 29 (1977),57–60

SAKATA , Hiroshi: On convexity theorems for Riesz means................ . . . . 24 (1972), 301–307

SALAZAR , Domingo: see HALE, Jack K. and SALAZAR , Domingo, 51(1999), 412–432

SÁNCHEZ, Miguel: see ALÍAS, Luis J., ROMERO, Alfonso andSÁNCHEZ, Miguel, 49 (1997), 337–345

SANKARAN , Gregory Kumar: A class of non-Kähler complex manifolds. . . . 41 (1989), 43– 64

SANKARANARAYANAN , G.: Some asymptotic properties of Poisson pro-cess.............................................................................. . . . . 10 (1958), 60– 68

SANTOS, Walcy: Submanifolds with parallel mean curvature vector inspheres.......................................................................... . . . . 46 (1994), 403–415

SARIAN, Edward: PropertyL andW -∗ algebras of tpye I.................. . . . . 31 (1979), 491–494

SARIO, Leo and WANG, Cecilia: Negative quasiharmonic functions. . . . . . . . . 26 (1974), 85– 93

SARIO, Leo: see CHUNG, Lung Ock and SARIO, Leo, 27 (1975), 487–496

SARIO, Leo: see CHUNG, Lung Ock, SARIO, Leo and WANG, Cecilia,32 (1980), 439–445

SASAI, Takao:see NAKAMURA , Gen and SASAI, Takao, 28 (1976), 523–539

SASAI, Takao: The fundamental theorem of analytic space curves andapparent singularities of Fuchsian differential equations................ . . . . 36 (1984), 17– 24

SASAKI , Shigeo and YANO, Kentarô: On the structure of spaceswith normal projective connexions whose groups of holonomy fix ahiperquadric or a quadric of(n− 2)-dimension.......................... . . . . . 1 (1949), 31– 39

SASAKI , Shigeo: Obituary Note: Tadahiko Kubota (1885-1952).......... . . . . . 4 (1952), 318–319

SASAKI , Shigeo: Supplementary lists of Mathematical Publications ofProf. T. Kubota................................................................. . . . . . 4 (1952), 320–322

SASAKI , Shigeo: On the influence of the topological structure of Rie-mannian mamifolds upon their holonomy groups........................ . . . . . 6 (1954), 135–148


SASAKI , Shigeo: The minimum number of points of inflexion of closedcurves in the projective plane................................................ . . . . . 9 (1957), 113–117

SASAKI , Shigeo: On the differential geometry of tangent bundles of Rie-mannian manifolds............................................................ . . . . 10 (1958), 338–354

SASAKI , Shigeo: On differentiable manifolds with certain structureswhich are closely related to almost contact structure I................... . . . . 12 (1960), 459–476

SASAKI , Shigeo: On differentiable manifolds with(φ, ψ)-structures. . . . . . . . 13 (1961), 132–153

SASAKI , Shigeo and HATAKEYAMA , Yoji: On differentiable manifoldswith certain structures which are closely related to almost contactstructure. II..................................................................... . . . . 13 (1961), 281–294

SASAKI , Shigeo: On the differential geometry of tangent bundles of Rie-mannian manifolds II......................................................... . . . . 14 (1962), 146–155

SASAKI , Shigeo and HSU, Chen-Jung: On the integrability of almostcontact structure............................................................... . . . . 14 (1962), 167–176

SASAKI , Shigeo: Homogeneous contact transformations................... . . . . 14 (1962), 369–397

SASAKI , Shigeo: A characterization of contact transformations........... . . . . 16 (1964), 285–290

SASAKI , Shigeo:see KLINGENBERG, Wilhelm and SASAKI , Shigeo, 27(1975), 49–56

SASAKI , Shigeo and HSU, Chen-Jung: On a property of Brieskorn mani-folds ............................................................................. . . . . 28 (1976), 67– 78

SASAKI , Shigeo and TAKAHASHI , Toshio: Almost contact structures onBrieskorn manifolds........................................................... . . . . 28 (1976), 619–624

SASAKI , Shigeo: Obituary....................................................... . . . . 39 (1987)

SASAKI , Takehiko: Boundaries of components of Kleinian groups....... . . . . 28 (1976), 267–276

SASAKI , Takehiko: On common boundary points of more than two com-ponents of a finitely generated Kleinian group............................ . . . . 29 (1977), 427–437

SASAKI , Takehiko: The residual limit points of the first kind and the nestgroups........................................................................... . . . . 32 (1980), 35– 48

SASAKI , Takehiko: On the Koebe-Maskit theorem.......................... . . . . 33 (1981), 503–513

SASAKI , Takeshi and YOSHIDA, Masaaki: Linear differential equationsmodeled after hyperquadrics................................................. . . . . 41 (1989), 321–348

SASAKI , Takeshi: see NOMIZU, Katsumi and SASAKI , Takeshi, 44(1992), 25–33

SASAKI , Takeshi: see NOMIZU, Katsumi and SASAKI , Takeshi, 51(1999), 205–212

SASAYAMA , Hiroyoshi: On the generalized invariant differential form onmanifolds with general connection.......................................... . . . . . 5 (1953), 122–127

SATAKE, I. and FARAUT, J.: The functional equation of zeta distributionsassociated with formally real Jordan algebras............................. . . . . 36 (1984), 469–482


SATAKE, Ichiro: see KATO, Tosio and SATAKE, Ichiro, 33 (1981), 421–428

SATAKE, Ichiro: A formula in simple Jordan algebras...................... . . . . 36 (1984), 611–622

SATAKE, Ichiro: On the rational structures of symmetric domains, II De-termination of rational points of classical domains....................... . . . . 43 (1991), 401–424

SATAKE, Ichiro: OnQ-structures of quasisymmetric domains............. . . . . 47 (1995), 357–390

SATAKE, Ichiro: Addendum: OnQ-structures of quasisymmetric do-mains............................................................................ . . . . 47 (1995), 613–614

SATO, Atsushi:see MORITA, Yasuo and SATO, Atsushi, 44 (1992), 345–358

SATO, Eiichi: A criterion for uniruledness in positive characteristic...... . . . . 45 (1993), 447–460

SATO, Eiichi: Projective manifolds swept out by large dimensional linearspaces............................................................................ . . . . 49 (1997), 299–321

SATO, Enji: Maximal ideals of the convolution measure algebra fornondiscrete locally compact abelian groups............................... . . . . 35 (1983), 641–648

SATO, Enji: Spectra of measures asLp multipliers.......................... . . . . 37 (1985), 333–342

SATO, Enji: see IGARI, Satoru and SATO, Enji, 46 (1994), 357–366

SATO, Fumihiro: Zeta functions in several variables associated with pre-homogeneous vector spaces I: Functional equations..................... . . . . 34 (1982), 437–483

SATO, Fumihiro: Zeta functions in several variables associated with pre-homogeneous vector spaces II: A convergence criterion................ . . . . 35 (1983), 77– 99

SATO, Fumihiro: Eisenstein series on weakly spherical homogeneousspaces ofGL(n) ............................................................... . . . . 50 (1998), 23– 69

SATO, Hajime: Constructing manifolds by homotopy equivalences II:Browder-Novikov-Wall type obstruction to constructingPL- andtopological manifolds from homology manifolds........................ . . . . 27 (1975), 569–599

SATO, Hajime: Remarks concerning contact manifolds..................... . . . . 29 (1977), 577–584

SATO, Hajime and YABUTA, Kôzô: Toeplitz operators on strongly pseu-doconvex domains in Stein spaces.......................................... . . . . 30 (1978), 153–162

SATO, Hajime and MIZUTANI , Tadayoshi: On topological Blaschke con-jecture II........................................................................ . . . . 36 (1984), 159–174

SATO, Hiroki: Augmented Schottky spaces and a uniformization of Rie-mann surfaces.................................................................. . . . . 35 (1983), 557–572

SATO, Hiroki: Limits of sequences of Riemann surfaces represented bySchottky groups................................................................ . . . . 36 (1984), 521–539

SATO, Hiroki: Classical Schottky groups of real type of genus two, I. . . . . . . . 40 (1988), 51– 75

SATO, Hiroki: Classical Schottky groups of real type of genus two, II. . . . . . . 43 (1991), 449–472

SATO, Hiroki: Classical Schottky groups of real type of genus two, III. . . . . . 49 (1997), 485–502


SATO, Hiroshi: Global density theorem for a Federer measure............ . . . . 44 (1992), 581–595

SATÔ, Isuke: On Riemannian manifolds of separated curvature........... . . . . 10 (1958), 130–134

SATÔ, Isuke: Almost analytic vector fields in almost complex manifolds. . . . 17 (1965), 185–199

SATÔ, Isuke: On a structure similar to Sasakian 3-structure................ . . . . 25 (1973), 405–415

SATO, Katsunori: Construction of higher genus minimal surfaces withone end and finite total curvature............................................ . . . . 48 (1996), 229–246

SATO, Kojiro: Infinitesimal affine transformations of the tangent bundleswith Sasaki metric............................................................. . . . . 26 (1974), 353–361

SATO, Masako:see IZUMI , Shin-ichi and SATO, Masako, 6 (1954), 258–263

SATO, Ryotaro: Ergodic theorems for semi-groups inLp, 1< p < ∞ . . . . . . 26 (1974), 73– 76

SATO, Ryotaro: On the existence of positive invariant functions for semi-groups of operators............................................................ . . . . 27 (1975), 187–196

SATO, Ryotaro:see HASEGAWA, Shigeru, SATO, Ryotaro and TSURUMI,Shigeru, 30 (1978), 95–106

SATO, Ryotaro: On abstract mean ergodic theorems........................ . . . . 30 (1978), 575–581

SATO, Ryotaro: Individual ergodic theorems for commuting operators. . . . . . 35 (1983), 129–135

SATO, Ryotaro: On the ergodic properties of positive operators........... . . . . 48 (1996), 471–499

SATO, Shuichi: A note on a Fourier multiplier of two variables........... . . . . 33 (1981), 139–143

SATO, Shuichi: Entropy and almost everywhere convergence of Fourierseries............................................................................. . . . . 33 (1981), 593–597

SATO, Shuichi: Lusin functions and nontangential maximal functions intheHp theory on the product of upper half-spaces....................... . . . . 37 (1985), 1– 13

SATO, Shuichi: Lusin functions on product spaces.......................... . . . . 39 (1987), 41– 59

SATÔ, Terukiyo: On linear Lie algebras of a certain dimension........... . . . . 12 (1960), 71– 76

SATÔ, Terukiyo: On derivations of nilpotent Lie algebras.................. . . . . 17 (1965), 244–249

SATO, Terukiyo: The derivations of the Lie algebras........................ . . . . 23 (1971), 21– 36

SATO, Tokui: Sur la limitation des solutions d’un système d’équationsintégrales de volterra.......................................................... . . . . . 4 (1952), 272–274

SATO, Tokushi: Positive solutions with weak isolated singularities tosome semilinear elliptic equations.......................................... . . . . 47 (1995), 55– 80

SATYANARAYANA , M.: Characterization of local rings..................... . . . . 19 (1967), 411–416

SAWAKI , Sumio: On almost-analytic tensors in∗O-spaces................ . . . . 13 (1961), 154–178

SAWAKI , Sumio: On the Matsushima’s theorem in a compact EinsteinK-space......................................................................... . . . . 13 (1961), 455–465

SAWAKI , Sumio: On harmonic tensors in a compact almost-Kählerianspace............................................................................. . . . . 15 (1963), 335–342


SAWAKI , Sumio and TAKAMATSU , Kichiro: On almost complex hyper-surfaces of aK-space......................................................... . . . . 25 (1973), 569–578

SAWAKI , Sumio and SEKIGAWA, Kouei: σ -hypersurfaces in a locallysymmetric almost Hermitian manifold..................................... . . . . 30 (1978), 543–551

SAWANO, Kensuke: Exponential asymptotic stability for functional dif-ferential equations with infinite retardations............................... . . . . 31 (1979), 363–382

SAWANO, Kensuke: Positively invariant sets for functional differentialequations with infinite delay................................................. . . . . 32 (1980), 557–566

SCHECHTER, Martin: Nonhomogeneous elliptic systems and scattering. . . . . 27 (1975), 601–616

SCHEMPP, Walter: see DRESELER, Bernd and SCHEMPP, Walter, 27(1975), 153–173

SCHIKHOF, Win H. and MORITA, Yasuo: Duality of projective limitspaces and inductive limit spaces over a nonspherically completenonarchimedean field......................................................... . . . . 38 (1986), 387–397

SCHROETER, Günter: A remark on the Hausdorff moment problem...... . . . . 27 (1975), 389

SCHUUR, Jerry D.: see MARTELLI , Mario and SCHUUR, Jerry D., 32(1980), 201–207

SCOTT, Leonard: see CLINE, Edward, PARSHALL, Brian and SCOTT,Leonard, 45 (1993), 511–534

SEEGER, Andreas: Necessary conditions for quasiradial Fourier multipli-ers................................................................................ . . . . 39 (1987), 249–257

SEGAWA, Shigeo:see NAKAI , Mitsuru and SEGAWA, Shigeo, 28 (1976),591–600

SEIFERT, George: On total stability and asymptotic stability.............. . . . . 19 (1967), 71– 74

SEIFERT, George: Correction : On total stability and asymptotic stability. . . . 20 (1968), 416

SEIFERT, George: On uniformly almost periodic sets of functions foralmost periodic differential equations...................................... . . . . 34 (1982), 301–309

SEKI, Takejiro: An elementary proof of Brouwer’s fixed point theorem. . . . . . 9 (1957), 105–109

SEKIGAWA, Hisao: The outradius of the Teichmüller space................ . . . . 30 (1978), 607–612

SEKIGAWA, Hisao: Schwarzian derivatives of some conformal mappings. . . . 31 (1979), 309–318

SEKIGAWA, Hisao and YAMAMOTO, Hiro-o: Outradii of the Teichmüllerspaces of Fuchsian groups of the second kind............................. . . . . 38 (1986), 365–370

SEKIGAWA, Hisao: A theorem on the limit sets of quasiconformal defor-mations of infinitely generated Fuchsian groups of the first kind. . . . . . . . . . 41 (1989), 349–357

SEKIGAWA, Kouei and TAKAGI , Hitoshi: On conformally flat spaces sat-isfying a certain condition on the Ricci tensor............................ . . . . 23 (1971), 1– 11

SEKIGAWA, Kouei: On some 3-dimensional complete Riemannian mani-folds satisfyingR(X, Y ) · R = 0 ............................................ . . . . 27 (1975), 561–568


SEKIGAWA, Kouei: see SAWAKI , Sumio and SEKIGAWA, Kouei, 30(1978), 543–551

SEKIGUCHI, Jiro and TAKAYAMA , Nobuki: Compactifications of theconfiguration space of six points of the projective plane and funda-mental solutions of the hypergeometric system of type(3, 6) .......... . . . . 49 (1997), 379–413

SEKIGUCHI, Takeshi: Remarks on Cairoli’s condition...................... . . . . 24 (1972), 457–461

SEKIGUCHI, Takeshi: Note on the Krickeberg decomposition............. . . . . 28 (1976), 95– 97

SEKIGUCHI, Takeshi: see KAZAMAKI , Norihiko and SEKIGUCHI,Takeshi, 31 (1979), 261–279

SEKIGUCHI, Takeshi:see IZUMISAWA, Masataka, SEKIGUCHI, Takeshiand SHIOTA, Yasunobu, 31 (1979), 281–284

SEKIGUCHI, Takeshi: BMO-martingales and inequalities.................. . . . . 31 (1979), 355–358

SEKIGUCHI, Takeshi: see KAZAMAKI , Norihiko and SEKIGUCHI,Takeshi, 35 (1983), 289–301

SEKIGUCHI, Takeshi and SHIOTA, Yasunobu: On a class of the univer-sally integrable random functions........................................... . . . . 38 (1986), 357–364

SEKIGUCHI, Tsutomu and SUWA, Noriyuki: A note on extensions of al-gebraic and formal groups, III............................................... . . . . 49 (1997), 241–257

SEKIZAWA , Masami: see TACHIBANA , Shun-ichi and SEKIZAWA ,Masami, 27 (1975), 25–30

SEKIZAWA , Masami: Umbilics of conformally flat submanifolds in Eu-clidean space................................................................... . . . . 32 (1980), 99–109

SELL, George R. and NAKAJIMA , Fumio: Almost periodic gross-substitute dynamical systems................................................ . . . . 32 (1980), 255–263

SHAH, S. M. and SINGH, S. K.: Meromorphic functions with maximumdefect sum...................................................................... . . . . 11 (1959), 447–452

SHAH, S. M.: An extension of Lindelöf’s theorem to meromorphic func-tions.............................................................................. . . . . 12 (1960), 333–338

SHAH, S. M.: see MARIC, V. and SHAH, S. M., 21 (1969), 621–631

SHAH, S. M.: Absolute Nörlund summability of Fourier series.. ... ... ... . . . . 24 (1972), 309–318

SHAH, S. M.: see BELL, R. A. and SHAE, S. M., 27 (1975), 197–206

SHANKAR, Hari: On the characteristic function of a meromorphic func-tion I ............................................................................. . . . . . 9 (1957), 243–246

SHANKAR, Hari: see SINGH, S. K. and SHANKAR, Hari, 9 (1957), 264–266

SHANKAR, Hari: An oscillation theorem of Tauberian type................ . . . . 20 (1968), 137–145

SHASTRI, Anant R.: Compact structures onC ∗ × C ∗ ..................... . . . . 40 (1988), 35– 49

SHASTRI, Anant R.: Polynomial representations of knots.................. . . . . 44 (1992), 11– 17


SHAWYER, Bruce L. R.:see BORWEIN, David and SHAWYER, Bruce L.R., 19 (1967), 232–237

SHAWYER, Bruce L. R.:see BORWEIN, David and SHAWYER, Bruce L.R., 19 (1967), 244

SHAWYER, Bruce Lockhart Robertson:see BORWEIN, David andSHAWYER, Bruce Lockhart Robertson, 18 (1966), 283–298

SHEKOURY, Raymond N. and UEHARA, Hiroshi: Some remarks on Post-nikov complexes and fibre spaces........................................... . . . . 15 (1963), 299–314

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SHI, Jian-yi: Left cells in affine Weyl groups................................. . . . . 46 (1994), 105–124

SHI, Zhiyong: Groups graded by finite root systems........................ . . . . 45 (1993), 89–108

SHIBA, Masaaki: On a theorem of Haar....................................... . . . . 21 (1969), 451–455

SHIBATA , Kêichi: see IKOMA, Kazuo and SHIBATA , Kêichi, 13 (1961),241–247

SHIBATA , Keiichi: Zum Aufbau einfach zusammenhängender Mini-malfläehen —besonders über ihre Instabilität und Häufung—. . .. . . .. . . . . . 38 (1986), 399–416

SHIBATA , Keiichi: Orthogonal stance of a minimal surface against itsbounding surfaces............................................................. . . . . 41 (1989), 461–469

SHIELDS, A. L.: see RUBEL, L. A. and SHIELDS, A. L., 24 (1972), 409–413

SHIGA, Hiroshige: Characterization of quasi-disks and Teichmüllerspaces............................................................................ . . . . 37 (1985), 541–552

SHIGA, Hiroshige: Remarks on holomorphic families of Riemann sur-faces............................................................................. . . . . 38 (1986), 539–549

SHIGA, Koichi: A relation between the total curvature and the measureof rays, II........................................................................ . . . . 36 (1984), 149–157

SHIMADA , Ichiro: Unirationality of certain complete intersections in pos-itive characteristics............................................................ . . . . 44 (1992), 379–393

SHIMAKURA , Norio: Sur lesζ -fonction d’epstein pour des opérateurselliptiques dégénérés.......................................................... . . . . 26 (1974), 95–131

SHIMAKURA , Norio: Equations différentielles provenant de la génétiquedes populations................................................................. . . . . 29 (1977), 287–318

SHIMANO, Takashi: Random reccurence time in ergodic theory.......... . . . . 23 (1971), 273–287

SHIMANO, Takashi: An invariant under isomorphy of systems in the er-godic theory.................................................................... . . . . 30 (1978), 337–350

SHIMANO, Takashi: Multiplicity of helices of a special flow.............. . . . . 31 (1979), 49– 55

SHIMANO, Takashi: On helices and multiple Wiener integrals of a Gauss-ian automorphism.............................................................. . . . . 33 (1981), 103–107

SHIMANO, Takashi: The multiplicity of helices for a regularly increasingsequence ofσ -fields........................................................... . . . . 36 (1984), 141–148


SHIMAZAKI , Toshio: see AKAZA , Tohru and SHIMAZAKI , Toshio, 25(1973), 61–68

SHIMIZU , Satoru: Homogeneous Kähler manifolds of complex dimen-sion two......................................................................... . . . . 34 (1982), 53– 63

SHIMIZU , Satoru: Complex analytic properties of tubes over locally ho-mogeneous hyperbolic affine manifolds.................................... . . . . 37 (1985), 299–305

SHIMIZU , Satoru:see TSUJI, Tadashi and SHIMIZU , Satoru, 38 (1986),371–378

SHIMIZU , Satoru: Automorphisms and equivalence of bounded Reinhardtdomains not containing the origin........................................... . . . . 40 (1988), 119–152

SHIMIZU , Tetsuhiro: see IZUCHI, Keiji and SHIMIZU , Tetsuhiro, 25(1973), 53–60

SHIMOMURA, Shun: On a generalized Bessel function of two variablesII. Case of coalescing saddle points......................................... . . . . 50 (1998), 389–406

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SHIN, Jong Son and NAITO, Toshiki: Existence and continuous depen-dence of mild solutions to semilinear functional differential equationsin Banach spaces............................................................... . . . . 51 (1999), 555–583

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SHIOHAMA , Katsuhiro: On complete non-compact Riemannian mani-folds with certain properties................................................. . . . . 22 (1970), 76– 94

SHIOTA, Yasunobu: see IZUMISAWA, Masataka, SEKIGUCHI, Takeshiand SHIOTA, Yasunobu, 31 (1979), 281–284

SHIOTA, Yasunobu: On a decomposition of BMO-martingales............ . . . . 33 (1981), 515–520

SHIOTA, Yasunobu: Certain decompositions of BMO-martingales. . . . . . . . . . . 33 (1981), 561–565

SHIOTA, Yasunobu:see KAZAMAKI , Norihiko and SHIOTA, Yasunobu,37 (1985), 101–106

SHIOTA, Yasunobu:see SEKIGUCHI, Takeshi and SHIOTA, Yasunobu, 38(1986), 357–364

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SHIROSAKI, Manabu: A generalization of Stoll’s theorem for movingtargets........................................................................... . . . . 41 (1989), 673–678

SHIROSAKI, Manabu: Another proof of the defect relation for movingtargets........................................................................... . . . . 43 (1991), 355–360


SHIROSAKI, Manabu: An extension of unicity theorem for meromorphicfunctions........................................................................ . . . . 45 (1993), 491–497

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SHRIVASTAVA , Kailash Chandra: On the determination of the jump of afunction by its Fourier coefficients.......................................... . . . . 12 (1960), 120–129

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SIMON, Udo: Global uniqueness for ovaloids in Euclidean and affine dif-ferential geometry............................................................. . . . . 44 (1992), 327–334

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SINGH, S. K.: see SHAH, S. M. and SINGH, S. K., 11 (1959), 447–452SINGH, Shri Krishna: On exceptional values of entire and meromorphic

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SITARAMAN , Y.: see RANGACHARI, M. S. and SITARAMAN , Y., 16(1964), 257–269

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SJÖLIN, Per: Regularity of solutions to nonlinear equations ofSchrödinger type............................................................... . . . . 45 (1993), 191–203

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SORIA, Fernando:see CARBERY, Anthony, HERNÁNDEZ, Eugenio andSORIA, Fernando, 41 (1989), 647–656


SORIA, Fernando:see CARBERY, Anthony, HERNÁNDEZ, Eugenio andSORIA, Fernando, 42 (1990), 287

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SPENCER, Christopher B.: Relative homotopy operations.................. . . . . 23 (1971), 453–456

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STEMPAK, Krzysztof: Addendum: Conjugate expansions for ultraspheri-cal functions.................................................................... . . . . 46 (1994), 293–294

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SUNOUCHI, Gen-ichirô and UTAGAWA, Masatomo: The generalized Per-ron integrals.................................................................... . . . . . 1 (1949), 95– 99

SUNOUCHI, Genichirô: Notes on Fourier Analysis (XXV) : Quasi-Tauberian Theorem............................................................ . . . . . 1 (1950), 167–185

SUNOUCHI, Gen-ichirô: Notes on Fourier analysis (XXXVI): On certainapplications of Wiener’s Tauberian theorems............................. . . . . . 1 (1950), 303–312

SUNOUCHI, Gen-ichirô: see IZUMI , Shin-ichi and SUNOUCHI, Gen-ichirô, 1 (1950), 313–326

SUNOUCHI, Gen-ichirô: Notes on Fourier analysis(XXXIX).............. . . . . . 3 (1951), 71– 88

SUNOUCHI, Gen-ichirô: Notes on Fourier analysis (XLIV): On the sum-mation of Fourier series....................................................... . . . . . 3 (1951), 114–122

SUNOUCHI, Gen-ichirô: Harmonic analysis and Wiener integrals. . .. . .. . . . . . . 3 (1951), 187–196

SUNOUCHI, Gen-ichirô: Notes on Fourier analysis (XLVI): A conver-gence criterion for Fourier series............................................ . . . . . 3 (1951), 216–219

SUNOUCHI, Gen-ichirô: A class of singular integral equations............ . . . . . 3 (1951), 220–222

SUNOUCHI, Gen-ichirô: see IZUMI , Shin-ichi and SUNOUCHI, Gen-ichiô, 3 (1951), 298–305

SUNOUCHI, Gen-ichiro and TSUCHIKURA, Tamotsu: Absolute regularityfor convergent integrals....................................................... . . . . . 4 (1952), 153–156

SUNOUCHI, Gen-ichiro: Convergence criteria for Fourier series.......... . . . . . 4 (1952), 187–193

SUNOUCHI, Gen-ichirô: Tauberian theorems for Riemann summability. . . . . . 5 (1953), 34– 42

SUNOUCHI, Gen-ichirô: Correction to the paper “Tauberian theorems forRiemann summability.” This Journal Vol. 5, No. 1. pp. 34-42.......... . . . . . 5 (1953), 189

SUNOUCHI, Gen-ichirô: Cesàro summability of Fourier series............ . . . . . 5 (1953), 198–210

SUNOUCHI, Gen-ichirô: A new convergence criterion for Fourier series. . . . . 5 (1954), 238–242

SUNOUCHI, Gen-ichirô:see KOIZUMI , Sumiyuki and SUNOUCHI, Gen-ichirô, 5 (1954), 243–260

SUNOUCHI, Gen-ichirô:see HIROKAWA, Hiroshi and SUNOUCHI, Gen-ichirô, 5 (1954), 261–267

SUNOUCHI, Gen-ichirô: On the strong summability of power series andFourier series................................................................... . . . . . 6 (1954), 220–225


SUNOUCHI, Gen-ichirô: On the summability of power series and Fourierseries............................................................................. . . . . . 7 (1955), 96–109

SUNOUCHI, Gen-ichirô: Theorems on power series of the classHP .... . . . . . . 8 (1956), 125–146

SUNOUCHI, Gen-ichiro: Errata “Cesàro summability of Fourier series”This Journal, Vo1. 5(1953), 193–210....................................... . . . . . 8 (1956), 147

SUNOUCHI, Gen-ichirô: On functions regular in a half-plane............. . . . . . 9 (1957), 37– 44

SUNOUCHI, Gen-ichirô: Some theorems on fractional integration........ . . . . . 9 (1957), 307–317

SUNOUCHI, Gen-ichirô: On the Riesz summability of Fourier series..... . . . . 11 (1959), 321–326

SUNOUCHI, Gen-ichiro and WATARI , Chinami: On determination of theclass of saturation in the theory of approximation of functions II...... . . . . 11 (1959), 480–488

SUNOUCHI, Gen-ichiro: On the class of saturation in the theory of ap-proximation I................................................................... . . . . 12 (1960), 339–344

SUNOUCHI, Gen-ichirô: On the class of saturation in the theory of ap-proximation II.................................................................. . . . . 13 (1961), 112–118

SUNOUCHI, Gen-ichirô: Discrete analogue of a theorem of Littlewood-Paley............................................................................. . . . . 13 (1961), 295–319

SUNOUCHI, Gen-ichirô: On the class of saturation in the theory of ap-proximation III ................................................................. . . . . 13 (1961), 320–328

SUNOUCHI, Gen-ichirô: Characterization of certain classes of functiotns. . . . 14 (1962), 127–134

SUNOUCHI, Gen-ichirô: On the saturation and best approximation....... . . . . 14 (1962), 212–216

SUNOUCHI, Gen-ichirô: Approximation and saturation of functions byarithmetic means of trigonometric interpolating polynomials.......... . . . . 15 (1963), 162–166

SUNOUCHI, Gen-ichirô: Correction and remark to “Cesàro summabilityof Fourier series”.............................................................. . . . . 15 (1963), 394–397

SUNOUCHI, Gen-ichirô: Strong summability of Walsh Fourier series.. . . . . . . 16 (1964), 228–237

SUNOUCHI, Gen-ichirô: Saturation in the local approximation............ . . . . 17 (1965), 16– 28

SUNOUCHI, Gen-ichirô: On the convolution algebra of Beurling......... . . . . 19 (1967), 303–310

SUNOUCHI, Gen-ichirô: Some criteria for the absolute summability of aFourier series................................................................... . . . . 19 (1967), 311–314

SUNOUCHI, Gen-ichirô: On the Littlewood-Paley functiong∗ of multipleFourier integrals and Hankel multiplier transformations................ . . . . 19 (1967), 496–511

SUNOUCHI, Gen-ichirô:see KOZIMA, Michitaka and SUNOUCHI, Gen-ichirô, 20 (1968), 146–169

SUNOUCHI, Gen-ichirô: see LEE, E. T. Y. and SUNOUCHI, Gen-ichirô,31 (1979), 41–48

SUNOUCHI, Gen-ichirô: On the functions of Littlewood-Paley andMarcinkiewicz................................................................. . . . . 36 (1984), 505–519

SUNOUCHI, Gen-ichirô: see KANEKO, Makoto and SUNOUCHI, Gen-ichirô, 37 (1985), 343–365


SUNOUCHI, Haruo: The irreducible decompositions of the maximalHilbert algebras of the finite classes........................................ . . . . . 4 (1952), 207–215

SUNOUCHI, Haruo: An extension of the Plancherel formula to unimodu-lar groups....................................................................... . . . . . 4 (1952), 216–230

SUNOUCHI, Haruo: Infinite Lie rings.......................................... . . . . . 8 (1956), 291–307

SUNOUCHI, Haruo: Convergence of semi-discrete difference schemes ofabstract Cauchy problems.................................................... . . . . 22 (1970), 394–408

SUSSMAN, Myron M.: On uniqueness in Cauchy’s problern for ellipticpartial differential operators with characteristics of multiplicity greaterthan two......................................................................... . . . . 29 (1977), 165–188

SUWA, Noriyuki: see SEKIGUCHI, Tsutomu and SUWA, Noriyuki, 49(1997), 241–257

SUYAMA , Yoshihiko: Area-minimizing hypersurfaces defined by homo-topy classes of mappings of 1-essential manifolds....................... . . . . 41 (1989), 291–305

SUYAMA , Yoshihiko: A differentiable sphere theorem by curvaturepinching II ...................................................................... . . . . 47 (1995), 15– 29

SUYAMA , Yoshihiko: Explicit representation of compact conformally flathypersurfaces................................................................... . . . . 50 (1998), 179–196

SUZUKI , Haruo: A product in homotopy theory............................. . . . . . 6 (1954), 78– 88

SUZUKI , Haruo: On the realization of the Stiefel-Whitney characteristicclasses by submanifolds...................................................... . . . . 10 (1958), 91–115

SUZUKI , Haruo: Multiplications in Postnikov systems and their applica-tions.............................................................................. . . . . 12 (1960), 389–399

SUZUKI , Haruo:α-invariants of some differentiableS1-actions........... . . . . 25 (1973), 509–520

SUZUKI , Kazuo: Notes on the duality theorem of non-commutative topo-logical groups.................................................................. . . . . 15 (1963), 182–186

SUZUKI , Kazuo: On the character ring of representations of a compactgroup............................................................................ . . . . 20 (1968), 38– 45

SUZUKI , Kazuo: A note on a theorem of E. Cartan.......................... . . . . 23 (1971), 17– 20

SUZUKI , Kazuo: Dimension of compact groups and their representations. . . . 23 (1971), 663–670

SUZUKI , Kazuo: On parabolic subgroups of Chevalley groups over localrings............................................................................. . . . . 28 (1976), 57– 66

SUZUKI , Kazuo: see ABE, Eiichi and SUZUKI , Kazuo, 28 (1976), 185–198

SUZUKI , Makoto: The Mordell property of hyperbolic fiber spaces withnoncompact fibers............................................................. . . . . 47 (1995), 601–611

SUZUKI , Masakazu: Compactifications ofC × C ∗ and(C ∗)2 ............ . . . . 31 (1979), 453–468

SUZUKI , Noboru: On the invariants ofW ∗-algebras........................ . . . . . 7 (1955), 177–185


SUZUKI , Noboru: On automorphisms ofW ∗-algebras leaving the centerelementwise invariant......................................................... . . . . . 7 (1955), 186–191

SUZUKI , Noboru: Crossed products of rings of operators.................. . . . . 11 (1959), 113–124

SUZUKI , Noboru: Certain types of groups of automorphisms of a factor. . . . 11 (1959), 314–320

SUZUKI , Noboru: Correction : Certain types of groups of automorphismsof a factor (This Journal, Vol. 11, pp. 314–320).......................... . . . . 12 (1960), 477–478

SUZUKI , Noboru: Extensions of rings of operators on Hilbert spaces. . . . . . . . 14 (1962), 217–232

SUZUKI , Noboru and SAITÔ, Teishirô: On the operators which generatecontinuous von Neumann algebras.......................................... . . . . 15 (1963), 277–280

SUZUKI , Yasutaka: A note onQF -1 algebras................................ . . . . 22 (1970), 225–230

SUZUKI , Yoshiya: Approximation of functions by Riesz mean of theirFourier series................................................................... . . . . 15 (1963), 37– 41

SUZUKI , Yoshiya: Saturation of local approximation by linear positiveoperators........................................................................ . . . . 17 (1965), 210–221

SUZUKI , Yoshiya: Saturation of local approximation by linear positiveoperators of Bernstein type................................................... . . . . 19 (1967), 429–453

SUZUKI , Yoshiya:see IKENO, Kyuhei and SUZUKI , Yoshiya, 20 (1968),214–233

SUZUKI , Yoshiya and WATANABE, Satoshi: Some remarks on saturationproblem in the local approximation II...................................... . . . . 21 (1969), 65– 83

SWINGLE, Paul M.: see HUNTER, Robert P. and SWINGLE, Paul M., 10(1958), 3–10

SZALAY , István: On the absolute summability of Fourier series. . . . . .. . . . . . . . 21 (1969), 523–531

TACHIBANA , Shun-ichi: On almost-analytic vectors in almost-Kählerianmanifolds....................................................................... . . . . 11 (1959), 247–265

TACHIBANA , Shun-ichi: On almost-analytic vectors in certain almost-Hermitian manifolds.......................................................... . . . . 11 (1959), 351–363

TACHIBANA , Shun-ichi and ISHIHARA, Shigeru: On infinitesimal holo-morphically projective transformations in Kählerian manifolds........ . . . . 12 (1960), 77–101

TACHIBANA , Shun-ichi: Analytic tensor and its generalization........... . . . . 12 (1960), 208–221

TACHIBANA , Shun-ichi: Some theorems on locally product Riemannianspaces............................................................................ . . . . 12 (1960), 281–292

TACHIBANA , Shun-ichi: Correction : On almost-analytic vectors inalmost-Kählerian manifolds.................................................. . . . . 12 (1960), 479

TACHIBANA , Shun-ichi: On automorphisms of certain comact almost-Hermitian spaces............................................................... . . . . 13 (1961), 179–185

TACHIBANA , Shun-ichi:see ISHIHARA, Shigeru and TACHIBANA , Shun-ichi, 13 (1961), 193–200

TACHIBANA , Shun-ichi: On infinitesimal conformal and projective trans-formations of compactK-spaces............................................ . . . . 13 (1961), 386–392


TACHIBANA , Shun-ichi and OKUMURA, Masafumi: On the almost-complex structure of tangent bundles of Riemannian spaces........ ... . . . . 14 (1962), 156–161

TACHIBANA , Shun-ichi and KOTO, Satoshi: On almost-analytic func-tions, tensors and invariant subspaces...................................... . . . . 14 (1962), 177–186

TACHIBANA , Shun-ichi: On harmonic tensors in compact Sasakianspaces............................................................................ . . . . 17 (1965), 271–284

TACHIBANA , Shun-ichi: On a decomposition ofC-harmonic forms in acompact Sasakian space...................................................... . . . . 19 (1967), 198–212

TACHIBANA , Shun-ichi: On Killing tensors in a Riemannian space. . . . . . . . . . 20 (1968), 257–264

TACHIBANA , Shun-ichi: On conformal Killing tensor in a Riemannianspace............................................................................. . . . . 21 (1969), 56– 64

TACHIBANA , Shun-ichi and OGAWA, Yôsuke: Onη-cohomology ofη�-invariant forms in a compact Sasakian space.............................. . . . . 21 (1969), 632–643

TACHIBANA , Shun-ichi and YU, Wen Neng: On a Riemannian space ad-mitting more than one Sasakian structures................................. . . . . 22 (1970), 536–540

TACHIBANA , Shun-ichi: On the mean curvature for holomorphic 2p-plane in Kählerian spaces.................................................... . . . . 25 (1973), 157–165

TACHIBANA , Shun-ichi and SEKIZAWA , Masami: On thek-th nullityspace of the Riemannian curvature tensor................................. . . . . 27 (1975), 25– 30

TACHIBANA , Shun-ichi: On Killing tensors in Riemannian manifolds ofpositive curvature operator................................................... . . . . 28 (1976), 177–184

TACHIBANA , Syun-ichi: On normal coordinates of a Riemann space,whose holonomy group fixes a point....................................... . . . . . 1 (1949), 26– 30

TACHIBANA , Syun-ichi: On Pseudo-Parallelism in Einstein Spaces...... . . . . . 2 (1951), 214–219

TACHIBANA , Syun-ichi: On concircular geometry and Reimann spaceswith constant scalar curvatures.............................................. . . . . . 3 (1951), 149–158

TACHIZAWA , Kazuya: Asymptotic distribution of eigenvalues ofSchrödinger operators with nonclassical potentials...................... . . . . 42 (1990), 381–406

TACHIZAWA , Kazuya: see KAWAZOE, Takeshi, ONOE, Yoshikazu andTACHIZAWA , Kazuya, 46 (1994), 311–320

TAIRA, Kazuaki: An index formula for the de Rham complex............. . . . . 45 (1993), 331–358

TAKAGI , Hitoshi: see SEKIGAWA, Kouei and TAKAGI , Hitoshi, 23(1971), 1–11

TAKAGI , Hitoshi: An example of Riemannian manifolds satislfyingR(X, Y ) · R = 0 but not∇R = 0 ........................................... . . . . 24 (1972), 105–108

TAKAGI , Hitoshi and WATANABE, Yoshiyuki: On the holonomy groupsof Kählerian manifolds with vanishing Bochner curvature tensor...... . . . . 25 (1973), 185–195

TAKAGI , Hitoshi: On curvature homogeneity of Riemannian manifolds. . . . . 26 (1974), 581–585

TAKAGI , Hitoshi: Conformally flat Riemannian manifolds admitting atransitive group of isometries................................................ . . . . 27 (1975), 103–110


TAKAGI , Hitoshi: Conformally flat Riemannian manifolds admitting atransitive group of isometries II............................................. . . . . 27 (1975), 445–451

TAKAGI , Hitoshi: Homogeneous Riemannian manifolds covered bySm×Sn ................................................................................ . . . . 28 (1976), 469–477

TAKAGI , Hitoshi: Notes on the cancellation of Riemannian manifolds... . . . . 32 (1980), 411–417

TAKAGI , Hitoshi: A condition for isoparametric hypersurfaces ofSn tobe homogeneous............................................................... . . . . 37 (1985), 241–250

TAKAGI , Hitoshi and YAWATA , Makoto: Infinitesimal isometries of framebundles with natural Riemannian metric................................... . . . . 43 (1991), 103–115

TAKAGI , Hitoshi and YAWATA , Makoto: Infinitesimal isometries of framebundles with a natural Riemannian metric II.............................. . . . . 46 (1994), 341–355

TAKAGI , Izumi: Stability of bifurcating solutions of the Gierer-Meinhardtsystem........................................................................... . . . . 31 (1979), 221–246

TAKAGI , Izumi: A priori estimates for stationary solutions of an activator-inhibitor model due to Gierer and Meinhardt.............................. . . . . 34 (1982), 113–132

TAKAGI , Ryoichi: Homogeneous hypersurfaces in a sphere with the typenumber 2........................................................................ . . . . 23 (1971), 49– 58

TAKAGI , Ryoichi and YOROZU, Shinsuke: Minimal foliations on Liegroups........................................................................... . . . . 36 (1984), 541–554

TAKAGI , Ryoichi: see NAKAGAWA , Hisao and TAKAGI , Ryoichi, 40(1988), 465–471

TAKAGI , Ryoichi: see SUH, Young Jin and TAKAGI , Ryoichi, 43 (1991),501–507

TAKAGI , Ryoichi, KIM, In-Bae and KIM, Byung Hak: The rigidity forreal hypersurfaces in a complex projective space......................... . . . . 50 (1998), 531–536

TAKAHASHI , Ken-ichi: Ein System von linearen homogenen Differen-tialgleichungen, welche auf zwei Parametern abhängen................. . . . . . 8 (1956), 258–267

TAKAHASHI , Ken-ichi: Über eine erweiterte asymptotische Darstellungder Lösung eines Systems von linearen homogenen Differentialgle-ichungen, welche von zwei Parametern abhängen........................ . . . . 10 (1958), 172–193

TAKAHASHI , Ken-ichi: Eine erweiterte asymptotische Darstellung derLösung eines Systems von homogenen linearen Differentialgleichun-gen, welche von zwei Parametern abhängen.............................. . . . . 11 (1959), 63– 97

TAKAHASHI , Ken-ichi: Über eine asymptotische Darstellung der Lösungeines Systems von Differentialgleichungen, welche von zwei Param-etern abhängen, und eine Anwendung auf spezielle Differentialgle-ichungen zweiter Ordnung................................................... . . . . 13 (1961), 1– 17

TAKAHASHI , Shigeru: On the centra1 1imit theorem....................... . . . . . 3 (1951), 316–321

TAKAHASHI , Shigeru: On some random Riemann-sums................... . . . . . 8 (1956), 245–257


TAKAHASHI , Shigeru: On the complete convergence of the Riemannsum.............................................................................. . . . . 11 (1959), 422–424

TAKAHASHI , Shigeru: A gap sequence with gaps bigger than theHadamard’s..................................................................... . . . . 13 (1961), 105–111

TAKAHASHI , Shigeru: On the distribution of values of the type�f (qkt) . . . . 14 (1962), 233–243

TAKAHASHI , Shigeru: The law of the iterated logarithm for a gap se-quence with infinite gaps..................................................... . . . . 15 (1963), 281–288

TAKAHASHI , Shigeru: Central limit theorem of trigonometric series..... . . . . 16 (1964), 1– 14

TAKAHASHI , Shigeru: A version of the central limit theorem for trigono-metric series.................................................................... . . . . 16 (1964), 384–398

TAKAHASHI , Shigeru: On trigonometric series with gaps.................. . . . . 17 (1965), 227–234

TAKAHASHI , Shigeru: On the lacunary Fourier series...................... . . . . 19 (1967), 79– 85

TAKAHASHI , Shigeru: On the central limit theorem for lacunary trigono-metric series.................................................................... . . . . 20 (1968), 289–295

TAKAHASHI , Shigeru: On trigonometric Fourier coeffcients.............. . . . . 21 (1969), 406–418

TAKAHASHI , Shigeru: Lacunary trigonometric sum and probability. . . . . . . . . 22 (1970), 502–510

TAKAHASHI , Shigeru: On the law of the iterated logarithm for lacunarytrigonometric series........................................................... . . . . 24 (1972), 319–329

TAKAHASHI , Shigeru: On the law of the iterated logarithm for lacunarytrigonometric series II......................................................... . . . . 27 (1975), 391–403

TAKAHASHI , Shigeru: Almost sure invariance principles for lacunarytrigonometric series........................................................... . . . . 31 (1979), 439–451

TAKAHASHI , Shoichi: An explicit representation of the generalized prin-cipal ideal theorem for the rational ground field.......................... . . . . 16 (1964), 176–182

TAKAHASHI , Shôichi: On Tannaka-Terada’s principal ideal theorem forrational group field............................................................ . . . . 17 (1965), 87–104

TAKAHASHI , Shôichi: The number theoretic functions..................... . . . . 25 (1973), 375–382

TAKAHASHI , Shuichi: A duality theorem for representable locally com-pact groups with compact commutator subgroup......................... . . . . . 4 (1952), 115–121

TAKAHASHI , Shuichi: Cohomology groups of finite abelian groups. . . . . . . . . . 4 (1952), 294–302

TAKAHASHI , Shuichi: Homology groups in class field theory............. . . . . . 5 (1953), 8– 11

TAKAHASHI , Shuichi: see KUNIYOSHI, Hideo and TAKAHASHI ,Shuichi, 5 (1953), 128–131

TAKAHASHI , Shuichi: Dimension of compact groups and their represen-tations........................................................................... . . . . . 5 (1953), 178–184

TAKAHASHI , Shuichi: Arithmetic of group representations................ . . . . 11 (1959), 216–246

TAKAHASHI , T. and OHARU, S.: Approximation of operator semigroupsin a Banach spaee.............................................................. . . . . 24 (1972), 505–528


TAKAHASHI , Takao: Deformations of Sasakian structures and its appli-cation to the Brieskorn manifolds........................................... . . . . 30 (1978), 37– 43

TAKAHASHI , Tomokuni: Certain algebraic surfaces of general type withirregularity one and their canonical mappings............................ . . . . 50 (1998), 261–290

TAKAHASHI , Toshio: Sasakian manifold with pseudo-Riemannian met-ric ................................................................................ . . . . 21 (1969), 271–290

TAKAHASHI , Toshio: Sasakian hypersurfaces in space of constant curva-ture............................................................................... . . . . 21 (1969), 644–653

TAKAHASHI , Toshio:see TANNO, Shûkichi and TAKAHASHI , Toshio, 22(1970), 212–219

TAKAHASHI , Toshio and TANNO, Shûkichi:K-contact Riemannian man-ifolds isometrically immersed in a space of constant curvature. . . . . . . . . . . . 23 (1971), 535–539

TAKAHASHI , Toshio: see SASAKI , Shigeo and TAKAHASHI , Toshio, 28(1976), 619–624

TAKAHASHI , Toshio: Sasakianφ-symmetric spaces........................ . . . . 29 (1977), 91–113

TAKAHASHI , Toyofumi: Galois cohomology of finitely generated mod-ules............................................................................... . . . . 21 (1969), 102–111

TAKAHASHI , Toyofumi: Galois cohomology in unramified extensions ofalgebraic function fields...................................................... . . . . 24 (1972), 33– 39

TAKAHASHI , Tsunero: Complex hypersurfaces withRS = 0 inCn+1 ... . . . . 25 (1973), 527–533

TAKAHASI , Ken-iti: Die Besselsche Differentialgleichung und eine lin-eare Diffierentialgleichung dritter Ordnung mit einem Wendepunkt. . . . . . 14 (1962), 1– 14

TAKAHASI , Sin-Ei: Bohman-Korovkin-Wulbert operators from a func-tion space into a commutativeC∗-algebra for special test functions... . . . . 48 (1996), 139–148

TAKAI , Hiroshi: see KISHIMOTO, Akitaka and TAKAI , Hiroshi, 30(1978), 83–94

TAKAMATSU , Kichiro: On a decomposition of an almost-analytic vectorin aK-space with constant scalar curvature............................... . . . . 16 (1964), 72– 80

TAKAMATSU , Kichiro and WATANABE, Yoshiyuki: Classification of aconformally flatK-space..................................................... . . . . 24 (1972), 435–440

TAKAMATSU , Kichiro: see SAWAKI , Sumio and TAKAMATSU , Kichiro,25 (1973), 569–578

TAKANO, Kinsaku: Certain Fourier transforms of distributions........... . . . . . 3 (1951), 306–315

TAKAYAMA , Nobuki: see SEKIGUCHI, Jiro and TAKAYAMA , Nobuki, 49(1997), 379–413

TAKAYAMA , Shigeharu: A differential geometric property of big linebundles.......................................................................... . . . . 46 (1994), 281–291

TAKEDA, Kazuaki: On the Abel summability of multiple Fourier seriesby spherical means............................................................ . . . . 10 (1958), 253–261


TAKEDA, Kazuaki and TAKEDA, Zirô: A certain series of multiplicativelyorthogonal functions.......................................................... . . . . 16 (1964), 34– 59

TAKEDA, Yoshifumi: Vector fields and differential forms on generalizedRaynaud surfaces.............................................................. . . . . 44 (1992), 359–364

TAKEDA, Z.: see NAKAMURA , M., TAKEDA, Z. and TURUMARU, T., 5(1953), 190–193

TAKEDA, Z.: see FUKAMIYA , M., MISONOU, Y. and TAKEDA, Z., 6(1954), 89–93

TAKEDA, Zirô: see NAKAMURA , Masahiro and TAKEDA, Zirô, 3 (1951),132–135



TAKEDA, Zirô: On the represesentations of operator algebras, II.......... . . . . . 6 (1954), 212–219

TAKEDA, Zirô: Inductive limit and infinite direct product of operator al-gebras............................................................................ . . . . . 7 (1955), 67– 86

TAKEDA, Zirô: see TAKEDA, Kazuaki and TAKEDA, Zirô, 16 (1964),34–59

TAKEDA, Zirô: see HAGA, Yoshinori and TAKEDA, Zirô, 24 (1972), 167–190

TAKEMOTO, Hideo:W ∗-algebra with a non-separable cyclic representa-tion ............................................................................... . . . . 20 (1968), 567–576

TAKEMOTO, Hideo: On the homomorphism of von Neumann algebra. . . . . . . 21 (1969), 152–157

TAKEMOTO, Hideo: On the integral representation of some functional ona von Neumann algebra....................................................... . . . . 21 (1969), 237–248

TAKEMOTO, Hideo: A complement to “On the homomorphism of vonNeumann algebra”............................................................. . . . . 22 (1970), 210–211

TAKEMOTO, Hideo: On theCp-classes in the maximalCCR ideal of avon Neumann algebra......................................................... . . . . 23 (1971), 301–311

TAKEMOTO, Hideo and TOMIYAMA , Jun: On the topological reductionof finite von Neumann algebras............................................. . . . . 25 (1973), 273–289

TAKEMOTO, Hideo: Decomposable operators in continuous fields ofHilbert spaces.................................................................. . . . . 27 (1975), 413–435

TAKEMOTO, Hideo: On the weakly continuous constant field of Hilbertspace and its application to the reduction theory of von Neumann al-gebra............................................................................. . . . . 28 (1976), 479–496

TAKENAKA , Toshiharu and OKAZAWA , Noboru: A Phillips-Miyaderatype perturbation theorem for cosine functions of operators............ . . . . 30 (1978), 107–115

TAKENOUCHI, Osamu: On the maximal Hilbert algebras.................. . . . . . 3 (1951), 123–131


TAKESAKI , Masamichi: On the direct product ofW ∗-factors.............. . . . . 10 (1958), 116–119

TAKESAKI , Masamichi: On the conjugate space of operator algebra. . . . . . . . . 10 (1958), 194–203

TAKESAKI , Masamichi: see TOMIYAMA , Jun and TAKESAKI ,Masamichi, 13 (1961), 498–522

TAKESAKI , Masamichi: On some representations ofC∗-algebras. .. . . . . . . . . . 15 (1963), 79– 95

TAKESAKI , Masamichi: On the unitary equivalence among the compo-nents of decompositions of representations of involutive Banach alge-bras and the associated diagonal algebras.................................. . . . . 15 (1963), 365–393

TAKESAKI , Masamichi: On the cross-norm of the direct product ofC∗-algebras......................................................................... . . . . 16 (1964), 111–122

TAKESAKI , Masamichi: A complement to “On the unitary equivalenceamong the components of decompositions of representations of invo-lutive Banach algebras and the associated diagonal algebras”.......... . . . . 16 (1964), 226–227

TAKESAKI , Masamichi: see OKAYASU, Takateru and TAKESAKI ,Masamichi, 18 (1966), 332–337

TAKESAKI , Masamichi:see CONNES, Alain and TAKESAKI , Masamichi,29 (1977), 473–575

TAKESAKI , Masamichi:see CONNES, Alain and TAKESAKI , Masamichi,30 (1978), 653–655

TAKETA, Kiyosi: Über die Struktur der Metabelschen Gruppen, III.. ... . . . . . . 4 (1952), 10– 32

TAKEUCHI, Kensuke: On free modular lattices II............................ . . . . 11 (1959), 1– 12

TAKEUCHI, Masaru: see OZEKI, Hideki and TAKEUCHI, Masaru, 27(1975), 515–559

TAKEUCHI, Masaru: see OZEKI, Hideki and TAKEUCHI, Masaru, 28(1976), 7–55

TAKEUCHI, Masaru:see NISHIKAWA , Seiki and TAKEUCHI, Masaru, 30(1978), 307–335

TAKEUCHI, Masaru: Stability of certain minimal submanifolds of com-pact Hermitian symmetric spaces........................................... . . . . 36 (1984), 293–314

TAKEUCHI, Mitsuhiro: On a semi-direct product decomposition of affinegroups over a field of characteristic 0....................................... . . . . 24 (1972), 453–456

TAKEUCHI, Teruo: Notes on the class field towers of cyclic fields of de-greel ............................................................................. . . . . 31 (1979), 301–307

TAKIZAWA , Seizi: On contact structures of real and complex manifolds. . . . . 15 (1963), 227–252

TAMIR , Boaz: On towers of liftings and hypercuspidality for unitarygroups........................................................................... . . . . 45 (1993), 147–157

TANAHASHI , Kôtarô: A characterization of decomposable operators. . . . . . . . 34 (1982), 295–300

TANAHASHI , Kôtarô: Characterizations ofS-decomposable operators ona complex Banach space...................................................... . . . . 35 (1983), 261–265


TANAHASHI , Kôtarô: Duality of closedS-decomposable operators. . . . . . . . . . 41 (1989), 453–460

TANAKA , Chuji: Note on Dirichlet Series (I): On the singularities ofDirichlet series (I)............................................................. . . . . . 3 (1951), 285–291

TANAKA , Chuji: Note on Dirichlet Series (II): On the singularities ofDirichlet series (II)............................................................ . . . . . 3 (1951), 292–297

TANAKA , Chuji: Note on Dirichlet series (III) : On the singularities ofDirichlet series (III)........................................................... . . . . . 4 (1952), 49– 53

TANAKA , Chuji: Note on Dirichlet Series (V) : On the integral functionsdefined by Dirichlet series (I)................................................ . . . . . 5 (1953), 67– 78

TANAKA , Chuji: Note on Dirichlet series (XIV) On the singularities ofDirichlet series (VI)........................................................... . . . . . 7 (1955), 229–239

TANAKA , Hitoshi: An elementary proof of an estimate for the Kakeyamaximal operator on functions of product type........................... . . . . 48 (1996), 429–435

TANAKA , Minoru: see ITOH, Jin-ichi and TANAKA , Minoru, 50 (1998),571–575

TANG, Baorong and KUANG, Yang: Existence, uniqueness and asymp-totic stability of periodic solutions of periodic functional differentialsystems.......................................................................... . . . . 49 (1997), 217–239

TANI , Mariko: On a conformally flat Riemannian space with positiveRicci curvature................................................................. . . . . 19 (1967), 227–231

TANI , Mariko: An example of an odd dimensiorlal positively pinchedRiemannian manifold......................................................... . . . . 21 (1969), 532–538

TANIGAWA , Harumi: Orbits and their accumulation points of cyclic sub-groups of modular groups.................................................... . . . . 43 (1991), 289–299

TANIGAWA , Harumi: Discreteness of finite dimensional Teichmüllerspaces in the universal Teichmüller space................................. . . . . 46 (1994), 135–140

TANIGUCHI, Masahiko: Continuity of certain differentials on finitelyaugmented Teichmüller spaces and variational formulas of Schiffer-Spencer’s type.................................................................. . . . . 38 (1986), 281–295

TANISAKI , Toshiyuki: Defining ideals of the closures of the conjugacyclasses and representations of the Weyl groups........................... . . . . 34 (1982), 575–585

TANNAKA , Tadao: Some remarks concerning principal ideal theorem. . . . . . . . 1 (1950), 270–278

TANNAKA , Tadao: Obituary..................................................... . . . . 39 (1987)

TANNO, Shukichi: Note on infinitesimal transformations over contactmanifolds....................................................................... . . . . 14 (1962), 416–430

TANNO, Shukichi: see HATAKEYAMA , Yoji, OGAWA, Yosuke andTANNO, Shukichi, 15 (1963), 42–48

TANNO, Shûkichi: Some transformations on manifolds with almost con-tact and contact metric structures........................................... . . . . 15 (1963), 140–147

TANNO, Shûkichi: On fiberings of some non-compact contact manifolds. . . . 15 (1963), 289–297


TANNO, Shûkichi: Some transformations on manifolds with almost con-tact and contact metric structures, II........................................ . . . . 15 (1963), 322–331

TANNO, Shûkichi: A remark on transformations of aK-contact manifold. . . . 16 (1964), 173–175

TANNO, Shûkichi: An almost complex structure of the tangent bundle ofan almost contact manifold................................................... . . . . 17 (1965), 7– 15

TANNO, Shûkichi: A theorem on regular vector fields and its applicationsto almost contact structures.................................................. . . . . 17 (1965), 235–238

TANNO, Shûkichi: Sur une variété munie d’une structure de contact ad-mettant certaines transformations........................................... . . . . 17 (1965), 239–243

TANNO, Shûkichi: Partially conformal transformations with respect to(m− 1)-dimensional distributios ofm-dimensional Riemannian man-ifolds ............................................................................. . . . . 17 (1965), 358–409

TANNO, Shûkichi: A conformal transformation of certain contact Rie-mannian manifolds............................................................ . . . . 18 (1966), 270–273

TANNO, Shûkichi: Partially conformal transformations with respect to(m−1)-dimensional distributions ofm-dimensional Riemannian man-ifolds II .......................................................................... . . . . 18 (1966), 378–392

TANNO, Shûkichi: Strongly curvature-preserving transformations ofpseudo-Riemannian manifolds.............................................. . . . . 19 (1967), 245–250

TANNO, Shûkichi: The automorphism groups of almost contact Riemann-ian manifolds................................................................... . . . . 21 (1969), 21– 38

TANNO, Shûkichi: Hypersurfaces satisfying a certain condition on theRicci tensor..................................................................... . . . . 21 (1969), 297–303

TANNO, Shûkichi: Sasakian manifolds with constantφ-holomorphic sec-tional curvature................................................................ . . . . 21 (1969), 501–507

TANNO, Shûkichi and BAIK , Yong-Bai: φ-holomorphic special bisec-tional curvature................................................................ . . . . 22 (1970), 184–190

TANNO, Shûkichi and TAKAHASHI , Toshio: Some hypersurfaces of asphere............................................................................ . . . . 22 (1970), 212–219

TANNO, Shûkichi: Killing vectors on contact Riemannian manifolds andfiberings related to the Hopf fibrations..................................... . . . . 23 (1971), 313–333

TANNO, Shûkichi: see TAKAHASHI , Toshio and TANNO, Shûkichi, 23(1971), 535–539

TANNO, Shûkichi: 2-dimensional complex submanifolds immersed incomplex projective spaces.................................................... . . . . 24 (1972), 71– 78

TANNO, Shûkichi: 4-dimensional conformally flat Kähler manifolds. . . . . . . . 24 (1972), 501–504

TANNO, Shûkichi: Euler-Poincaré characteristics and curvature tensors. . . . . 25 (1973), 33– 52

TANNO, Shûkichi: Eigenvalues of the Laplacian of Riemannian mani-folds ............................................................................. . . . . 25 (1973), 391–403

TANNO, Shûkichi: Mean curvatures for holomorphic 2p-planes in Käh-lerian manifolds................................................................ . . . . 25 (1973), 417–423


TANNO, Shûkichi: Deformations of Riemannian metrics on 3-dimensional manifolds........................................................ . . . . 27 (1975), 437–444

TANNO, Shûkichi: Some system of differential equations on Riemannianmanifolds and its applications to contact structures...................... . . . . 29 (1977), 125–136

TANNO, Shûkichi: The first eigenvalue of the Laplacian on spheres...... . . . . 31 (1979), 179–185

TANNO, Shukichi: Ricci curvatures of contact Riemannian manifolds. . . . . . . 40 (1988), 441–448

TANNO, Shukichi: The standard CR structure on the unit tangent bundle. . . . 44 (1992), 535–543

TANNO, Shukichi: Remarks on a triple ofK-contact structures........... . . . . 48 (1996), 519–531

TANNO, Yûkichi: On a class of convolution transforms.................... . . . . 18 (1966), 156–173

TANNO, Yûkichi: On a class of convolution transform II................... . . . . 19 (1967), 168–186

TANNO, Yûkichi: On dual integral equations as convolution transforms. . . . . 20 (1968), 554–566

TANNO, Yûkichi: On the analyticity of the kernel of a class of convolutiontransform........................................................................ . . . . 24 (1972), 331–345

TASAKI , Hiroyuki: Quaternionic submanifolds in quaternionic symmet-ric spaces........................................................................ . . . . 38 (1986), 513–538

TASHIRO, Yoshihiro: Sur la Dérivée de LIE de L’être Géométrique et SonGroupe D’invariance.......................................................... . . . . . 2 (1950), 166–181

TASHIRO, Yoshihiro: On conformal and projective transformations inKählerian manifolds........................................................... . . . . 14 (1962), 317–320

TASHIRO, Yoshihiro: On contact structure of hypersurfaces in complexmanifolds, I..................................................................... . . . . 15 (1963), 62– 78

TASHIRO, Yoshihiro: On contact structure of hypersurfaces in complexmanifolds, II.................................................................... . . . . 15 (1963), 167–175

TASHIRO, Yoshihiro: On contact structures of tangent sphere bundles. . . . . . . 21 (1969), 117–143

TAYA , Hisao: Onp-adic zeta functions andZp-extensions of certain to-tally real number fields........................................................ . . . . 51 (1999), 21– 33

TEIXIDOR I BIGAS, Montserrat: Brill-Noether theory for vector bundlesof rank 2......................................................................... . . . . 43 (1991), 123–126

TERADA, Fumiyuki: On a generalization of the principal ideal theorem. . . . . . 1 (1950), 229–269

TERADA, Fumiyuki: On the principal genus theorem concerning theAbelian extensions............................................................ . . . . . 4 (1952), 141–152

TERADA, Fumiyuki: A note on the principal genus theorem............... . . . . . 5 (1953), 211–213

TERADA, Fumiyuki: Complex multiplication and principal ideal theorem. . . . . 6 (1954), 21– 25

TERADA, Fumiyuki: On a generalized principal ideal theorem............ . . . . . 6 (1954), 95–100

TERADA, Fumiyuki: A principal ideal theorem in the genus field......... . . . . 23 (1971), 697–718

TERAO, Hiroaki: The Jacobians and the discriminants of finite reflectiongroups........................................................................... . . . . 41 (1989), 237–247


TERAO, Hiroaki: see ORLIK , Peter and TERAO, Hiroaki, 45 (1993), 369–383

THANGAVELU, Sundaram: Transplantation, summability and multipliersfor multiple Laguerre expansions........................................... . . . . 44 (1992), 279–298

THOMSEN, Jesper F.:see BUCH, Anders, THOMSEN, Jesper F., LAU-RITZEN, Niels and MEHTA, Vikram, 49 (1997), 355–366

TIK , Han Khwat and KUIPERS, L.: Some remarks on the Cauchy indextheorem.......................................................................... . . . . . 9 (1957), 238–242

TODA, Nobushige: Sur quelques fonctions méromorphes d’ordre nul dans|z| < ∞ ......................................................................... . . . . 20 (1968), 384–393

TODA, Nobushige: Comparison betweenT (r, f ) and logM(r, f ) . . . . . . . . . . . 21 (1969), 291–296

TODA, Nobushige: Sur quelques fonctions entières ou méromorphes àl’égard de la conjecture de Paley............................................ . . . . 21 (1969), 654–667

TODA, Nobushige: Sur les combinaisons exceptionnelles de fonctionsholomorphes ; applications aux fonctions algébroïdes................... . . . . 22 (1970), 290–319

TODA, Nobushige: Sur le nombre de combinaisons exceptionnelles ; ap-plications aux fonctions algébroïdes........................................ . . . . 22 (1970), 480–491

TODA, Nobushige: On a modified deficiency of meromorphic functions. . . . 22 (1970), 635–658

TODA, Nobushige: Sur quelques combinaisons linéares exceptionnellesau sens de Nevanlinna........................................................ . . . . 23 (1971), 67– 95

TODA, Nobushige: Sur une généralisation du Théorème de Picard-Borel-Rémoundos..................................................................... . . . . 23 (1971), 105–115

TODA, Nobushige: On the functional equation∑p

i=0 aifnii = 1 .......... . . . . 23 (1971), 289–299

TODA, Nobushige: Le défaut modifié de systèmes et ses applications.... . . . . 23 (1971), 491–524

TODA, Nobushige: On the growth of meromorphic solutions of somealgebraic differential equations.............................................. . . . . 38 (1986), 599–608

TODOROV, Andrey N.:see KOBAYASHI, Ryoichi and TODOROV, AndreyN., 39 (1987), 341–363

TOJEIRO, Ruy: see DAJCZER, Marcos and TOJEIRO, Ruy, 45 (1993),43–49

TOJEIRO, Ruy: see DAJCZER, Marcos and TOJEIRO, Ruy, 47 (1995),117–123

TOKUNAGA, Hiro-o: Construction of triple coverings of a certain type ofalgebraic surfaces.............................................................. . . . . 42 (1990), 561–585

TOKUNO, Yasushi: The adjointness of the maps between the space ofJacobi forms and the space of modular forms............................. . . . . 46 (1994), 27– 34

TOMIYAMA , Jun: A remark on the invariants ofW ∗-algebras............. . . . . 10 (1958), 37– 41

TOMIYAMA , Jun: Generalized dimension function forW ∗-algebras ofinfinite type..................................................................... . . . . 10 (1958), 121–129

TOMIYAMA , Jun: On the projection of norm one inW ∗-algebras II..... . . . . . 10 (1958), 204–209


TOMIYAMA , Jun: On the projection of norm one inW ∗-algebras, III. . . . . . . . 11 (1959), 125–129

TOMIYAMA , Jun: On the product projection of norm one in the directproduct of operator algebras................................................. . . . . 11 (1959), 305–313

TOMIYAMA , Jun: Tensor products of commutative Banach algebras. . . . . . . . . 12 (1960), 147–154

TOMIYAMA , Jun: see SAITÔ, Teishirô and TOMIYAMA , Jun, 12 (1960),455–458

TOMIYAMA , Jun and TAKESAKI , Masamichi: Applications of fibre bun-dles to the certain class ofC∗-algebras..................................... . . . . 13 (1961), 498–522

TOMIYAMA , Jun: Topological representation ofC∗-algebras.............. . . . . 14 (1962), 187–204

TOMIYAMA , Jun: A characterization ofC∗-algebras whose conjugatespaces are separable........................................................... . . . . 15 (1963), 96–102

TOMIYAMA , Jun: Some remarks on antisymmetric decompositions offunction algebras............................................................... . . . . 16 (1964), 340–344

TOMIYAMA , Jun: Applications of Fubini type theorem to the tensor prod-ucts ofC∗-algebras............................................................ . . . . 19 (1967), 213–226

TOMIYAMA , Jun:see HAKEDA, Jôsuke and TOMIYAMA , Jun, 19 (1967),315–323

TOMIYAMA , Jun: see ISHIKAWA, Hiroshi, TOMIYAMA , Jun and WADA,Junzô, 22 (1970), 48–55

TOMIYAMA , Jun: see TAKEMOTO, Hideo and TOMIYAMA , Jun, 25(1973), 273–289

TOMIYAMA , Jun and YABUTA, Kôzô: Toeplitz operators for uniform al-gebras............................................................................ . . . . 30 (1978), 117–129

TOMIYAMA , Jun: Inner derivations in the tensor products of operatoralgebras......................................................................... . . . . 32 (1980), 91– 97

TOMONAGA, Yasurô: Coefficients of cobordism decomposition.......... . . . . 13 (1961), 75– 93

TOMONAGA, Yasurô: Differentiable imbedding and cobordisrn of ori-entable manifolds.............................................................. . . . . 14 (1962), 15– 23

TOMONAGA, Yasurô: Generalized Hirzebruch polynomials............... . . . . 14 (1962), 321–327

TOMONAGA, Yasurô: Indecomposability of differentiable manifolds. . . . . . . . 14 (1962), 328–331

TOMONAGA, Yasurô: A-genus and differentiable imbedding.............. . . . . 15 (1963), 203–211

TOMONAGA, Yasurô: Mod 3 Pontryagin class and indecomposability ofdifferentiable manifolds...................................................... . . . . 16 (1964), 252–256

TOMONAGA, Yasurô: Monifolds admitting continuous field of frames... . . . . 16 (1964), 334–339

TOMONAGA, Yasurô: Onk-parallelizable manifolds........................ . . . . 17 (1965), 1– 6

TOMONAGA, Yasurô: Manifolds with constantp-sectional curvature.. . . . . . . 17 (1965), 223–226

TOMONAGA, Yasurô: Some properties of powers of manifolds........... . . . . 18 (1966), 362–367

TOMONAGA, Yasurô: Index and cobordism.................................. . . . . 19 (1967), 462–466


TOMONAGA, Yasurô: Pseudo-Jacobi fields on minimal varieties.......... . . . . 21 (1969), 539–547

TOMURO, Tomoji: SmoothSL(n,H ), Sp(n,C )-actions on(4n − 1)-manifolds....................................................................... . . . . 44 (1992), 243–250

TONDEUR, Philippe: see KAMBER, Franz W. and TONDEUR, Philippe,30 (1978), 373–422

TONDEUR, Philippe: see KAMBER, Franz W. and TONDEUR, Philippe,34 (1982), 525–538

TONDEUR, Philippe:see NISHIKAWA , Seiki and TONDEUR, Philippe, 40(1988), 599–611

TONDEUR, Philippe and VANHECKE, Lieven: Transversally symmetricRiemannian foliations......................................................... . . . . 42 (1990), 307–317

TOP, Jaap: A remark on the rank of jacobians of hyperelliptic curves overQ over certain elementary abelian 2-extensions........................... . . . . 40 (1988), 613–616

TOTH, Gabor:see GOLDBERG, Samuel I. and TOTH, Gabor, 39 (1987),365–372

TOTH, Gabor:see GOLDBERG, Samuel I. and TOTH, Gabor, 41 (1989),259–262

TRAUTNER, Rolf: Density properties of Hausdorff moment sequences. . . . . . 24 (1972), 347–352

TRAVAGLINI , Giancarlo:see BRANDOLINI , Luca and TRAVAGLINI , Gi-ancarlo, 49 (1997), 323–336

TREBELS, W.: see BUTZER, P. L., NESSEL, R. J. and TREBELS, W., 24(1972), 127–140



TREBELS, Walter: The principle of subordination and comparison theo-rems for approximation processes of Abel-bounded orthogonal expan-sions............................................................................. . . . . 35 (1983), 393–401

TSUBOI, Shôji and ÔKAWA , Masaki: Some results on the local moduli ofnon-singular normalizations of surfaces with ordinary singularities. . . . . . . 40 (1988), 269–291

TSUCHIDA, Kisuke: Operation and co-operation in the general categories. . . . 16 (1964), 15– 33

TSUCHIDA, Kisuke: Principal cofibrations.................................... . . . . 16 (1964), 321–333

TSUCHIDA, Kisuke: The homology decomposition for a cofibration. . .. . . . . . 17 (1965), 117–129

TSUCHIDA, Kisuke: Generalized James product and the Hopf construc-tion ............................................................................... . . . . 17 (1965), 319–334

TSUCHIDA, Kisuke: Cotriad and triad......................................... . . . . 18 (1966), 1– 12

TSUCHIDA, Kisuke: Generalized Puppe sequence and Spanier-Whitehead duality............................................................. . . . . 23 (1971), 37– 48


TSUCHIHASHI, Hiroyasu: Compactifications of the moduli spaces of hy-perelliptie surfaces............................................................. . . . . 31 (1979), 319–347

TSUCHIHASHI, Hiroyasu: Higher dimensional analogues of periodic con-tinued fractions and cusp singularities...................................... . . . . 35 (1983), 607–639

TSUCHIHASHI, Hiroyasu: Deformations of three dimensional cusp sin-gularities........................................................................ . . . . 38 (1986), 379–385

TSUCHIHASHI, Hiroyasu: Certain compact complex manifolds with infi-nite cyclic fundamental groups.............................................. . . . . 39 (1987), 519–532

TSUCHIKURA, T.: see IZUMI , S., MATSUYAMA , N. and TSUCHIKURA,T., 5 (1953), 43–51

TSUCHIKURA, Tamotsu: Quelques propositions équivalentes àl’hypothèse du continu........................................................ . . . . . 1 (1949), 69– 76

TSUCHIKURA, Tamotsu: Notes on Fourier analysis (XXVI): Lipschitzcondition of partial sums of Fourier series................................. . . . . . 2 (1950), 24– 29

TSUCHIKURA, Tamotsu: On scme divergence problems................... . . . . . 2 (1950), 30– 39

TSUCHIKURA, Tamotsu: On the functionsCi(x, y) andSi(x, y) ......... . . . . . 2 (1950), 68– 73

TSUCHIKURA, Tamotsu: Arithmetic Means of Subsequences............. . . . . . 2 (1950), 188–191

TSUCHIKURA, Tamotsu: On the theory of series with function terms. . . . . . . . . 3 (1951), 104–113

TSUCHIKURA, Tamotsu: Some remarks on the Riemann sums............ . . . . . 3 (1951), 197–202

TSUCHIKURA, Tamotsu: On asymptotically absolute convergence....... . . . . . 3 (1951), 203–207

TSUCHIKURA, Tamotsu: On the functiont − [t] − 1/2 .................... . . . . . 3 (1951), 208–211

TSUCHIKURA, Tamotsu:see SUNOUCHI, Gen-ichiro and TSUCHIKURA,Tamotsu, 4 (1952), 153–156

TSUCHIKURA, Tamotsu: Absolute Cesàro summability of orthogonal se-ries............................................................................... . . . . . 5 (1953), 52– 66

TSUCHIKURA, Tamotsu: Absolute Cesàro Summability of orthogonal se-ries II (Coreection and remark to the previous paper).................... . . . . . 5 (1954), 302–312

TSUCHIKURA, Tamotsu: see IZUMI , Shin-ichi and TSUCHIKURA, Ta-motsu, 7 (1955), 243–251

TSUCHIKURA, Tamotsu: Some theorems on Fourier series................ . . . . . 8 (1956), 188–200

TSUCHIKURA, Tamotsu: Absolute summability of Rademacher series. . . . . . 10 (1958), 49– 59

TSUCHIKURA, Tamotsu:see KANNO, Kosi and TSUCHIKURA, Tamotsu,11 (1959), 456–479

TSUCHIKURA, Tamotsu: An application of a method of Marcinkiewiczto the absolute summability of Fourier series............................. . . . . 13 (1961), 491–497

TSUCHIKURA, Tamotsu:see KAZAMAKI , Norihiko and TSUCHIKURA,Tamotsu, 19 (1967), 297–302

TSUCHIKURA, Tamotsu: Sample properties of martingales and theirarithmetic means............................................................... . . . . 20 (1968), 400–415


TSUCHIKURA, Tamotsu and YAMASAKI , Motohiro: Martingale se-quence of bounded variation................................................. . . . . 28 (1976), 123–127

TSUCHIYA, Nobuo: Leaves with non-exact polynomial growth........... . . . . 32 (1980), 71– 77

TSUCHIYA, Nobuo: The Nishimori decompositions of codimension-onefoliations and the Godbillon-Vey classes................................... . . . . 34 (1982), 343–365

TSUJI, Hajime: Complex structures onS3 × S3 ............................. . . . . 36 (1984), 351–376

TSUJI, Hajime: Complete negatively pinched Kähler surfaces of finitevolume.......................................................................... . . . . 40 (1988), 591–590

TSUJI, Masatsugu: On Borel’s Driections of Meromorphic Functions ofFinite Order..................................................................... . . . . . 2 (1950), 97–112

TSUJI, Masatsugu: Beuling’s Theorem on Exceptional Sets............... . . . . . 2 (1950), 113–125

TSUJI, Masatsugu: On Positive Definite Sequences and Functions. . . . . . . . . . . . 2 (1950), 142–165

TSUJI, Masatsugu: On meromorphic functions with essential singularitiesof logarithmic capacity zero................................................. . . . . . 3 (1951), 1– 6

TSUJI, Masatsugu: A deformation theorem on conformal mapping....... . . . . . 3 (1951), 7– 12

TSUJI, Masatsugu: A theorem on the majoration of harmonic measureand its applications............................................................ . . . . . 3 (1951), 13– 23

TSUJI, Masatsugu: On a regular function which is of constant absolutevalue on the boundary of an infinite domain............................... . . . . . 3 (1951), 24– 38

TSUJI, Masatsugu: On the uniformization of an algebraic function ofgenusp ≥ 2 .................................................................... . . . . . 3 (1951), 277–281

TSUJI, Masatsugu: On the order of the derivative of a meromorphic func-tion ............................................................................... . . . . . 3 (1951), 282–284

TSUJI, Masatsugu: Existence of a potential function with a prescribedsingularity on any Riemann surface......................................... . . . . . 4 (1952), 54– 68

TSUJI, Masatsugu: On F. Riesz’ fundamental theorem on subharmonicfunctions........................................................................ . . . . . 4 (1952), 131–140

TSUJI, Masatsugu: An extension of Bloch’s theorem and its applicationsto normal family............................................................... . . . . . 4 (1952), 203–205

TSUJI, Masatsugu: On covering surfaces of a closed Riemann surface ofgenusp ≥ 2 .................................................................... . . . . . 5 (1953), 185–188

TSUJI, Tadashi: The irreducibility of an affine homogeneous convex do-main............................................................................. . . . . 36 (1984), 203–216

TSUJI, Tadashi and SHIMIZU , Satoru: The irreducible decomposition ofan affine homogeneous convex domain.................................... . . . . 38 (1986), 371–378

TSUKADA, Kazumi: Locally symmetric Einstein Kaehler manifolds andspectral geometry.............................................................. . . . . 31 (1979), 255–259

TSUKADA, Kazumi: The first eigenvalue of the Laplacian on tori. . . . . . . . . . . . 33 (1981), 395–407


TSUKADA, Kazumi: Curvature homogeneous hypersurfaces immersed ina real space form............................................................... . . . . 40 (1988), 221–244

TSUKAMOTO, Yôtarô: On certain Riemannian manifolds of positivecurvture......................................................................... . . . . 18 (1966), 44– 49

TSUKAMOTO, Yôtarô: Closed geodesics on certain Riemannian mani-folds of positive curvature.................................................... . . . . 18 (1966), 138–143

TSUKAMOTO, Yôtarô: Some corrections to “Closed geodesics on certainRiemannian manifolds of positive curvature”............................. . . . . 21 (1969), 674–675

TSUKAMOTO, Yôtarô: see NAGAYOSHI, Takatoshi and TSUKAMOTO,Yôtarô, 25 (1973), 213–218

TSUNODA, Hiroshi: Complete special affine flows without closed orbitson 3-dimensional torus bundle over circle................................. . . . . 49 (1997), 537–555

TSURUMI, Shigeru: On the ergodic theorem.................................. . . . . . 6 (1954), 53– 68

TSURUMI, Shigeru: On general ergodic theorems........................... . . . . . 6 (1954), 264–273

TSURUMI, Shigeru: Errata : On the ergodic theorem........................ . . . . . 6 (1954), 275

TSURUMI, Shigeru: On the strong law of large numbers................... . . . . . 7 (1955), 166–170

TSURUMI, Shigeru: On general ergodic theorems II........................ . . . . . 9 (1957), 1– 12

TSURUMI, Shigeru: On the ergodic theorems concerning Markov pro-cesses............................................................................ . . . . 10 (1958), 146–164

TSURUMI, Shigeru: On the construction of a probability measure on thespace of Borel-Radon measures............................................. . . . . 29 (1977), 601–605

TSURUMI, Shigeru:see HASEGAWA, Shigeru, SATO, Ryotaro and TSU-RUMI, Shigeru, 30 (1978), 95–106

TSURUMI, Shigeru: see YAMADA , Atsushi and TSURUMI, Shigeru, 35(1983), 53–63

TUCKER, Don H.: see PETERSON, G. E. and TUCKER, Don H., 21(1969), 170–189

TURNER, T. Rolf: Double commutants of isometries....................... . . . . 24 (1972), 547–549

TURUMARU, T.: see NAKAMURA , M., TAKEDA, Z. and TURUMARU, T.,5 (1953), 190–193

TURUMARU, Takasi: see NAKAMURA , Masahiro and TURUMARU,Takasi, 4 (1952), 1–9

TURUMARU, Takasi: On the direct-product of operator algebras I........ . . . . . 4 (1952), 242–451


TURUMARU, Takasi: On the direct-product of operator algebras II....... . . . . . 5 (1953), 1– 7




TURUMARU, Takasi: On the direct-product of operator algebras, III. . . . . . . . . . 6 (1954), 208–211


TURUMARU, Takasi: On the direct product of operator algebras IV.. .. .. . . . . . 8 (1956), 281–285

TURUMARU, Takasi: Crossed product of operator algebra................. . . . . 10 (1958), 355–365

UCHIDA, Fuichi: A note on the generalized homology theory............. . . . . 16 (1964), 81– 89

UCHIDA, Fuichi: Immersions and embeddings of tangent bundles........ . . . . 17 (1965), 161–170

UCHIDA, Fuichi: Immersions of lens spaces.................................. . . . . 18 (1966), 393–397

UCHIDA, Fuichi: K-theory of Lens-Like spaces andS1-actions onS2m+1 × S2n+1 ................................................................. . . . . 25 (1973), 201–211

UCHIDA, Fuichi: Real analyticSL(n,R) actions on spheres.............. . . . . 33 (1981), 145–175

UCHIDA, Fuichi: see NAKANISHI , Akio and UCHIDA, Fuichi, 36 (1984),81–98

UCHIDA, Fuichi: On a method to construct analytic actions of non-compact Lie groups on a sphere............................................. . . . . 39 (1987), 61– 69

UCHIDA, Fuichi: Certain aspects of twisted linear actions, II.............. . . . . 41 (1989), 561–573

UCHIDA, Fuichi: On smoothSO0(p, q)-actions onSp+q−1, II ............ . . . . 49 (1997), 185–202

UCHIDA, Kôji: Remarks on Grothendieck rings............................. . . . . 19 (1967), 341–348

UCHIDA, Kôji: On Tate’s duality theorems in Galois cohomology........ . . . . 21 (1969), 92–101

UCHIDA, Kôji: Unramified extensions of quadratic number fields, I. . . . . . . . . 22 (1970), 138–141

UCHIDA, Kôji: Unramified extensions of quadratic number fields, II. . . . . . . . 22 (1970), 220–224

UCHIDA, Kôji: Galois group of an equationXn − aX + b = 0 ........... . . . . 22 (1970), 670–678

UCHIDA, Kôji: Class numbers of imaginary abelian number fields, I. . . . . . . . 23 (1971), 97–104

UCHIDA, Kôji: Class numbers of imaginary abelian number fields, II. . . . . . . 23 (1971), 335–348

UCHIDA, Kôji: Class numbers of imaginary abelian number fields, III. . . . . . 23 (1971), 573–580

UCHIDA, Kôji: Imaginary abelian number fields with class number 1.... . . . . 24 (1972), 487–499

UCHIDA, Kôji: Relative class numbers of normalCM-fields.............. . . . . 25 (1973), 347–353

UCHIDA, Kôji: On Artin L-functions.......................................... . . . . 27 (1975), 75– 81

UCHIDA, Kôji and YOSHIHARA, Hisao: Discontinuous groups of affinetransformations ofC3 ......................................................... . . . . 28 (1976), 89– 94

UCHIDA, Kôji: Isomorphisms of Galois groups of solvably closed Galoisextensions....................................................................... . . . . 31 (1979), 359–362

UCHIDA, Kôji: Galois groups of unramified solvable extensions.......... . . . . 34 (1982), 311–317


UCHIDA, Kôji: On Silverman’s estimate of regulators...................... . . . . 46 (1994), 141–145

UCHIYAMA , Akihito: On the compactness of operators of Hankel type.. . . . . 30 (1978), 163–171

UCHIYAMA , Akihito: Weight functions on probability spaces............. . . . . 30 (1978), 463–470

UDAGAWA, Seiichi: Classification of pluriharmonic maps from compactcomplex manifolds with positive first Chern class into complex Grass-mann manifolds................................................................ . . . . 46 (1994), 367–391

UEDA, Tetsuo: Compactifications ofC × C∗ and(C∗)2 ................... . . . . 31 (1979), 81– 90

UEHARA, Hiroshi: see SHEKOURY, Raymond N. and UEHARA, Hiroshi,15 (1963), 299–314

UENO, Keisuke: The Dirichlet problem for harmonic maps betweenDamek-Ricci spaces........................................................... . . . . 49 (1997), 565–575

UENO, Kenji: An appendix to the paper of Ashikaga....................... . . . . 33 (1981), 210–214

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UMEGAKI , Hisaharu: On the uniform space.................................. . . . . . 2 (1950), 57– 63

UMEGAKI , Hisaharu: Compact Set in Uniform Space and FunctionsSpaces........................................................................... . . . . . 2 (1951), 292–298

UMEGAKI , Hisaharu: Conditional expectation in an operator algebra.... . . . . . 6 (1954), 177–181

UMEGAKI , Hisaharu: Positive definite function and direct product ofHilbert spaces.................................................................. . . . . . 7 (1955), 206–211

UMEGAKI , Hisaharu: Conditional expectation in an operator algebra, II. . . . . 8 (1956), 86–100

UMEHARA, Masaaki: Einstein Kaehler submanifolds of a complex linearor hyperbolic space............................................................ . . . . 39 (1987), 385–389

UMEHARA, Masaaki:see ROSSMAN, Wayne, UMEHARA, Masaaki andYAMADA , Kotaro, 49 (1997), 449–484

UMEZAWA, Toshio: Analytic functions star-like of orderp in one direc-tion ............................................................................... . . . . . 4 (1952), 264–271

UMEZAWA, Toshio: On the theory of univalent functions.................. . . . . . 7 (1955), 212–228

UNNI, K. R.: Inequalities for weighted entire functions.................... . . . . 18 (1966), 274–282

UNNI, K. R. and GEETHA, P. K.: On multiplier transformations.......... . . . . 23 (1971), 155–168

UNO, Yoshikazu: Operating functions on some subspaces oflp ........... . . . . 20 (1968), 60– 72

UNO, Yoshikazu: see IGARI, Satoru and UNO, Yoshikazu, 21 (1969),668–673

UNO, Yoshikazu:see IGARI, Satoru and UNO, Yoshikazu, 22 (1970), 142

URAKAWA , Hajime:see BANDO, Shigetoshi and URAKAWA , Hajime, 35(1983), 155–172

URAKAWA , Hajime: Reflection groups and the eigenvalue problems ofvibrating membranes with mixed boundary conditions.................. . . . . 36 (1984), 175–183


URAKAWA , Hajime: Lower bounds for the eigenvalues of the fixed vi-brating membrane problems................................................. . . . . 36 (1984), 185–189

URAKAWA , Hajime: see MUTO, Hideo, OHNITA, Yoshihiro andURAKAWA , Hajime, 36 (1984), 253–267

URAKAWA , Hajime: see KATSUDA, Atsushi and URAKAWA , Hajime, 51(1999), 267–281

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URATA, Toshio: Holomorphic mappings onto a certain compact complexanalytic space.................................................................. . . . . 33 (1981), 573–585

URBANO, Francisco:see BARROS, Manuel and URBANO, Francisco, 39(1987), 575–588

URBANO, Francisco:see CASTRO, Ildefonso and URBANO, Francisco,45 (1993), 565–582

USUI, Sampei: A numerical criterion for admissibility of semi-simpleelements......................................................................... . . . . 45 (1993), 471–484

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VAISMAN, Izu: On the Sasaki-Hsu contact structure of the Brieskornmanifolds....................................................................... . . . . 30 (1978), 553–560

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VASERSTEIN, Leonid N.: On normal subgroups of Chevalley groups overcommutative rings............................................................. . . . . 38 (1986), 219–230

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WADA, Hidekazu: On mappings from complexes into the complex pro-jective space.................................................................... . . . . . 4 (1952), 69– 76


WADA, Hidekazu: Über eine Vereinigung der Sätze von H. Hopf und N.Bruschlinsky.................................................................... . . . . . 4 (1952), 77– 79

WADA, Hidekazu: Über die Abbildungen vom Komplexe auf den unger-aden dimensionalen reellen projektiven Raum............................ . . . . . 4 (1952), 231–241

WADA, Hidekazu: Irrtümer...................................................... . . . . . 5 (1954), 313–313

WADA, Hidekazu: On the asphericity of the higher dimensional complex. . . . . 7 (1955), 9– 13

WADA, Hidekazu: Note on some mapping spaces........................... . . . . 10 (1958), 143–145

WADA, Junzô: see ISHIKAWA, Hiroshi, TOMIYAMA , Jun and WADA,Junzô, 22 (1970), 48–55

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WADA, Tôru: see IZUMI , Yosihisa and WADA, Tôru, 7 (1955), 132–135

WADA, Tôru: Note on a theorem of Hilton................................... . . . . . 8 (1956), 324–328

WADA, Toru: Note on suspension and Hopf invariant....................... . . . . 12 (1960), 361–368

WADA, Tôru: SmoothSp(n)-actions on cohomology quaternion projec-tive spaces...................................................................... . . . . 29 (1977), 375–384

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WAKAKUWA , Hidekiyo: Onn-dimensional Riemannian spaces admittingsome groups of motions of order less thann(n− 1)/2 .................. . . . . . 6 (1954), 121–134

WAKAKUWA , Hidekiyo: On Riemannian manifolds with homogeneousholonomy groupSp(n) ....................................................... . . . . 10 (1958), 274–303

WAKAKUWA , Hidekiyo: On affinely connected manifolds with homoge-neous holonomy groupsCL(n,Q)

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WAKAKUWA , Hidekiyo: On almost complex symplectic manifoldsand affine connections with restricted homogeneous holonomy groupSp(n,C) ........................................................................ . . . . 12 (1960), 175–202

WAKAKUWA , Hidekiyo: On linearly independent almost complex struc-tures in a differentiable manifold............................................ . . . . 13 (1961), 393–422

WAKAKUWA , Hidekiyo: Remarks on 4-dimensional differentiable mani-folds ............................................................................. . . . . 16 (1964), 154–172

WAKAKUWA , Hidekiyo: On 1st Chern form and holonomy algebra of aKähler manifold................................................................ . . . . 20 (1968), 248–253

WAKAKUWA , Hidekiyo: Subgroup of some Lie group as a Riemanniansubmanifold.................................................................... . . . . 25 (1973), 499–501

WALKER, John Andrew:see CARVALHO, Luis Antonio Viera, INFANTE,Ettore Ferrari and WALKER, John Andrew, 32 (1980), 283–297

WANG, Cecilia:see SARIO, Leo and WANG, Cecilia, 26 (1974), 85–93


WANG, Cecilia:see CHUNG, Lung Ock, SARIO, Leo and WANG, Cecilia,32 (1980), 439–445

WANG, Jian-pan:see BAI , Yuan-huai, WANG, Jian-pan and WEN, Ke-xin, 40 (1988), 633–643

WANG, Jian-pan:see PARSHALL, Brian and WANG, Jian-pan, 44 (1992),395–423

WANG, Junyu, ZHENG, Dawei and WANG, Xuekong: A free boundaryproblem for a nonlinear second order differential equation involving asmall parameter................................................................ . . . . 44 (1992), 233–242

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WANG, Junyu and JIANG, Daqing: A singular nonlinear second-orderperiodic boundary value problem........................................... . . . . 50 (1998), 203–210

WANG, Junyu and GAO, Wenjie: Uniqueness, existence and nonexistenceof normal solutions to a problem in boundary layer theory............. . . . . 51 (1999), 539–553

WANG, Ke: The existence of limit cycles of nonlinear oscillation equa-tions.............................................................................. . . . . 42 (1990), 1– 16

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WANG, Shengwang and ERDELYI, Ivan: Abel-ergodic properties ofpseudo-resolvents and applications to semigroups....................... . . . . 45 (1993), 539–554

WANG, Xuekong: see WANG, Junyu, ZHENG, Dawei and WANG,Xuekong, 44 (1992), 233–242

WANG, Zhicheng: Comparison method and stability problem in func-tional differential equations.................................................. . . . . 35 (1983), 349–356

WANG, Zhicheng, LI, Zhixiang and WU, Jianhong: Stability propertiesof solutions of linear Volterra integrodifferential equations............. . . . . 37 (1985), 455–462

WANG, Zhicheng: Periodic solutions of linear neutral integrodifferentialequations........................................................................ . . . . 38 (1986), 71– 83

WANG, Zhicheng: A necessary and sufficient condition for the oscillationof higher-order neutral equations............................................ . . . . 41 (1989), 575–588

WANG, Zhicheng:see MA, Shiwang, YU, Jianshe and WANG, Zhicheng,50 (1998), 513–529

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WATANABE, Hideaki: L’uniformisation et la séparabilité des ensemblesplans II, Applications aux problèmes de l’uniformisation et de la sé-parabilité........................................................................ . . . . . 4 (1952), 257–263

WATANABE, Hideaki: Une remarque sur l’uniformisation des ensemblesanalytiques plans............................................................... . . . . . 5 (1953), 79– 82

WATANABE, Hiroshi: Summability of double Fourier series............... . . . . 17 (1965), 150–160

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WATANABE, Kimio: see ISHII, Shihoko and WATANABE, Kimio, 44(1992), 19–24

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WATANABE, Kinji: Sur l’unicité du prolongement des solutions des équa-tions elliptiques dégénérées.................................................. . . . . 34 (1982), 239–249

WATANABE, Satoshi:see SUZUKI , Yoshiya and WATANABE, Satoshi, 21(1969), 65–83

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WATANABE, Sin-ichi: The Galois groups of local fields.................... . . . . 29 (1977), 385–416

WATANABE, Takao: Hypercuspidality of automorphic cuspidal represen-tations of the unitary groupU(2, 2) ......................................... . . . . 39 (1987), 259–279

WATANABE, Takao: Euler factors attached to unramified principal seriesrepresentations................................................................. . . . . 40 (1988), 491–534

WATANABE, Takao: The local theta correspondence of irreducible type 2dual reductive pairs............................................................ . . . . 47 (1995), 521–540

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WATANABE, Yoshiyuki: On the characteristic function of harmonic Käh-lerian spaees.................................................................... . . . . 27 (1975), 13– 24

WATARI , Chinami: A generalization of Haar functions..................... . . . . . 8 (1956), 286–290

WATARI , Chinami: On generalized Walsh Fourier series................... . . . . 10 (1958), 211–241

WATARI , Chinami: see SUNOUCHI, Gen-ichiro and WATARI , Chinami,11 (1959), 480–488

WATARI , Chinami: Best approximation by Walsh polynomials............ . . . . 15 (1963), 1– 5


WATARI , Chinami: A note on saturation and best approximation. .... ... . . . . . 15 (1963), 273–276

WATARI , Chinami: Mean convergence of Walsh Fourier series............ . . . . 16 (1964), 183–188

WATARI , Chinami: Multipliers for Walsh Fourier series.................... . . . . 16 (1964), 239–251

WATARI , Chinami: On decomposition of Walsh Fourier series............ . . . . 17 (1965), 76– 86

WATARI , Chinami and OKUYAMA , Yasuo: Approximation property offunctions and absolute convergenee of Fourier series.................... . . . . 27 (1975), 129–134

WATSON, Bill: δ-commuting mappings and Betti numbers................ . . . . 27 (1975), 135–152

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WILLIG , Paul: ContinuousW ∗-algebras are non-normal................... . . . . 26 (1974), 483–486

WOLK, E. S.: A characterization of distributive lattices.................... . . . . 10 (1958), 32– 36

WONG, Pui-Kei: Wirtinger type inequalities and elliptic differential in-equalities........................................................................ . . . . 23 (1971), 117–127

WONG, Yung-Chow: Fields of isocline tangent planes along a curve in aEuclidean 4-space............................................................. . . . . . 3 (1951), 322–329

WONG, Yung-Chow: Linear connections and quasi-connections on a dif-ferentiable manifold........................................................... . . . . 14 (1962), 48– 63

WONG, Yung-Chow and YOUNG, Samuel S. H.: On the lengths and thenumbers of congruence classes of closed geodesics in Grassmann man-ifolds ............................................................................. . . . . 22 (1970), 604–612

WONG, Yung-chow and LAI , Hon-Fei: A critical examination of the the-ory of curves in three dimensional differential geometry................ . . . . 19 (1967), 1– 31

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WU, Jianhong:see WANG, Zhicheng, LI, Zhixiang and WU, Jianhong,37 (1985), 455–462


WU, Jianhong:see HADDOCK, John R., NKASHAMA , M. N. and WU,Jianhong, 41 (1989), 689–710

WU, Jianhong: Global continua of periodic solutions to some difference-differential equations of neutral type....................................... . . . . 45 (1993), 67– 88

WU, Jianhong:see XIA, Huaxing and WU, Jianhong, 48 (1996), 391–416

WU, Yumei: see KARAKOSTAS, George, STAVROULAKIS , I. P. and WU,Yumei, 45 (1993), 583–605

XIA, Huaxing and WU, Jianhong: Nonlinear oscillations in a discretediffusive neutral logistic equation........................................... . . . . 48 (1996), 391–416

XU, Daoyi: Integro-differential equations and delay integral inequalities. . . . 44 (1992), 365–378

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YABUTA, Kôzô: Quasi-Tauberian theorems, applied to the summabilityof Fourier series by Riesz’s logarithmic means........................... . . . . 22 (1970), 117–129

YABUTA, Kôzô: Extreme points and outer functions inH 1(Un) .......... . . . . 22 (1970), 320–324

YABUTA, Kôzô: Remarks on extremum problems inH 1 ................... . . . . 23 (1971), 129–137

YABUTA, Kôzô: Some uniqueness theorems forHp(Un) functions...... . . . . 24 (1972), 353–357

YABUTA, Kôzô: On the distribution of values of functions in some func-tion classes in the abstract Hardy space theory............................ . . . . 25 (1973), 89–102

YABUTA, Kôzô: On bounded functions in the abstract Hardy space the-ory ............................................................................... . . . . 26 (1974), 77– 84

YABUTA, Kôzô: On bounded functions in the abstract Hardy space theoryII ................................................................................. . . . . 26 (1974), 513–533

YABUTA, Kôzô: On bounded functions in the abstract Hardy space theoryIII ................................................................................ . . . . 27 (1975), 111–128

YABUTA, Kôzô: On the distributions of bounded functions in the abstractHardy space theory and some of their applications....................... . . . . 29 (1977), 137–155

YABUTA, Kôzô: see TOMIYAMA , Jun and YABUTA, Kôzô, 30 (1978),117–129

YABUTA, Kôzô: see SATO, Hajime and YABUTA, Kôzô, 30 (1978), 153–162

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YABUTA, Kôzô: A multilinearization of Littlewood-Paley’sg-functionand Carleson measures........................................................ . . . . 34 (1982), 251–275

YABUTA, Kôzô: Bilinear Fourier multipliers................................. . . . . 35 (1983), 541–555

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YAMAMOTO, Hiro-o: Limit sets of some Kleinian groups................. . . . . 27 (1975), 91– 97

YAMAMOTO, Hiro-o: A theorem on limits of kleinian groups............. . . . . 27 (1975), 273–283

YAMAMOTO, Hiro-o: Constructibility and geometric finiteness ofKleinian groups................................................................ . . . . 32 (1980), 353–362

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YAMASAKI , Motohiro: see TSUCHIKURA, Tamotsu and YAMASAKI ,Motohiro, 28 (1976), 123–127

YAMASAKI , Motohiro: Another convergence theorem of martingales inthe limit ......................................................................... . . . . 33 (1981), 555–559

YAMASHITA , Chitose: An elementary and purely synthetic proof for thedouble six theorem of Schläfli............................................... . . . . . 5 (1954), 215–219

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YAMASHITA , Shinji: Some remarks on analytic continuations............ . . . . 21 (1969), 328–335

YAMASHITA , Shinji: Cluster sets of algebroid functions................... . . . . 22 (1970), 273–289

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YANG, Jin-Gen: Sextic curves with simple singularities.................... . . . . 48 (1996), 203–227

YANO, Kenji: Notes on Tauberian theorems for Riemann summability. . . . . . 10 (1958), 19– 31

YANO, Kenji: On convergence criteria for Fourier series II................ . . . . 11 (1959), 54– 62

YANO, Kenji: A note on absolute Cesàro summability of Fourier series. . . . . 12 (1960), 293–300

YANO, Kenji: Convexity theorems for allied Fourier series................ . . . . 15 (1963), 49– 61

YANO, Kentarô:see SASAKI , Shigeo and YANO, Kentarô, 1 (1949), 31–39

YANO, Kentaro and AKO, Mitsue: Almost analytic vectors in almostcomplex spaces................................................................ . . . . 13 (1961), 24– 45

YANO, Kentaro: Tensor fields and connections on cross-sections in thecotangent bundle............................................................... . . . . 19 (1967), 32– 48

YANO, Kentaro and AKO, Mitsue: Notes on covariant almost analyticvector fields..................................................................... . . . . 19 (1967), 187–197

YANO, Kentaro: see GOLDBERG, Samuel I. and YANO, Kentaro, 22(1970), 362–370

YANO, Kentaro: On(f, g, u, v, λ)-structures induced on a hypersurfaceof an odd-dimensional sphere................................................ . . . . 23 (1971), 671–679

YANO, Kentaro and MUTO, Yosio: On almost cotangent structures. . . . . . . . . . 25 (1973), 111–127

YANO, Kentaro, ISHIHARA, Shigeru and KONISHI, Mariko: Normalityof almost contact 3-structure................................................. . . . . 25 (1973), 167–175

YANO, Kentaro: see CHEN, Bang-yen and YANO, Kentaro, 25 (1973),177–184

YANO, Kentaro and KON, Masahiro: Totally real submanifolds of com-plex space forms, I............................................................. . . . . 28 (1976), 215–225

YANO, Kentaro and KON, Masahiro: Anti-invariant submanifolds ofSasakian spaee forms I........................................................ . . . . 29 (1977), 9– 23

YANO, Koichi: C1 foliations which cannot be approximated byC2 folia-tions.............................................................................. . . . . 40 (1988), 95– 99

YANO, Shigeki: Notes on Fourier Analysis (XV): On the absolute con-vergence of trigonometrical series.......................................... . . . . . 1 (1949), 46– 49

YANO, Shigeki: Notes on Fourier Analysis (XIX) : A remark on Riemannsums............................................................................. . . . . . 2 (1950), 1– 3


YANO, Shigeki: On Walsh-Fourier series..................................... . . . . . 3 (1951), 223–242

YANO, Shigeki: A remark on absolute Cesàro summability of Fourierseries............................................................................. . . . . . 5 (1953), 194–195

YANO, Shigeki: Cesàro summability of Fourier series...................... . . . . . 5 (1953), 196–197

YANO, Shigeki: A convergence test for Walsh-Fourier series.............. . . . . . 6 (1954), 226–230

YANO, Shigeki: Cesàro summability of Walsh-Fourier series.............. . . . . . 9 (1957), 267–272

YANO, Shigeki: On a lemma of Marcinkiewicz and its applications toFourier series................................................................... . . . . 11 (1959), 191–215

YANO, Shigeki: On Marcinkiewicz integral.................................. . . . . 27 (1975), 381–388

YANO, Sigeki: Notes on Fourier Analysis(XVII): The integrated Lips-chitz condition of a function and Fejér mean of Fourier series.... ..... . . . . . 1 (1949), 50– 56

YAWATA , Makoto: see TAKAGI , Hitoshi and YAWATA , Makoto, 43(1991), 103–115

YAWATA , Makoto: see TAKAGI , Hitoshi and YAWATA , Makoto, 46(1994), 341–355

YEH, J. and HUDSON, W. N.: Transformation of the generalized Wienermeasure under a class of linear transformations.......................... . . . . 24 (1972), 423–433

YEH, J.: Stochastie integral ofL2-functions with respect to Gaussian pro-cesses............................................................................ . . . . 27 (1975), 175–186

YEH, J.: Correction to “Stochastic integral ofL2-functions with respectto Gaussian processes”........................................................ . . . . 28 (1976), 467

YEH, J.: Transformation of conditional Wiener integrals under translationand the Cameron-Martin translation theorem............................. . . . . 30 (1978), 505–515

YEN, Ti: Isomorphism of unitary groups inAW ∗-algebras................ . . . . . 8 (1956), 275–280

YI, Hong-Xun: On a result of Gross and Yang............................... . . . . 42 (1990), 419–428

YIM, Jin-Whan:see KIM, Chang-Wan and YIM, Jin-Whan, 47 (1995),461–474

YOKOYAMA , Akio: On the Gaussian sum and the Jacobi sum with itsapplication...................................................................... . . . . 16 (1964), 142–153

YOKOYAMA , Akio: On class numbers of finite algebraic number fields. . . . . 17 (1965), 349–357

YOKOYAMA , Akio: Über die Relativklassenzahl eines relativ-Galoisschen Zahlkörpers von Primzahlpotenzgrad....................... . . . . 18 (1966), 318–324

YONEDA, Kaoru: Dirichlet sets and some uniqueness theorems for Walshseries............................................................................. . . . . 38 (1986), 1– 14

YONEMITSU, Naoto: On systems of strict implication...................... . . . . . 3 (1951), 48– 58

YONEMURA, Takashi: Hypersurface simpleK3 singularities............. . . . . 42 (1990), 351–380

YONEYAMA, Toshiaki: Uniform stability for one-dimensional delay-differential equations with dominant delayed term....................... . . . . 41 (1989), 217–236


YOON, Joung-Hahn:see CHOI, Hyeong In, LEE, Doo Seok and YOON,Joung-Hahn, 50 (1998), 455–467

YORKE, James A.:see AUSLANDER, Joseph and YORKE, James A., 32(1980), 177–188

YOROZU, Shinsuke: Notes on harmonic transformations................... . . . . 24 (1972), 441–447

YOROZU, Shinsuke: The non-existence of Killing fields................... . . . . 36 (1984), 99–105

YOROZU, Shinsuke:see TAKAGI , Ryoichi and YOROZU, Shinsuke, 36(1984), 541–554

YOSHIDA, Hidenobu: On Plessner points of meromorphic functions..... . . . . 25 (1973), 23– 32

YOSHIDA, Masaaki: see SASAKI , Takeshi and YOSHIDA, Masaaki, 41(1989), 321–348

YOSHIHARA, Hisao: see UCHIDA, Kôji and YOSHIHARA, Hisao, 28(1976), 89–94

YOSHIMATSU, Yashiro: On the decomposition of generalizedS-curvature-like tensor fields................................................... . . . . 29 (1977), 235–254

YOSHINO, Masafumi: The Diophantine nature for the convergence offormal solutions................................................................ . . . . 38 (1986), 625–641

YOSHINO, Takashi: see SAITÔ, Teishirô and YOSHINO, Takashi, 16(1964), 309–312

YOSHINO, Takashi: see SAITÔ, Teishirô and YOSHINO, Takashi, 17(1965), 147–149

YOSHINO, Takashi: On the spectrum of a hyponormal operator........... . . . . 17 (1965), 305–309

YOSHINO, Takashi:see ISTRAT, Vasile, SAITÔ, Teishirô and YOSHINO,Takashi, 18 (1966), 410–413

YOSHINO, Takashi: Spectral resolution of a hyponormal operator withthe spectrum on a curve....................................................... . . . . 19 (1967), 86– 97

YOSHINO, Takashi: Correction : On the spectrum of a hyponormal oper-ator............................................................................... . . . . 19 (1967), 101

YOSHINO, Takashi: Nearly normal operators................................. . . . . 20 (1968), 1– 4

YOSHINO, Takashi: On a problem of Bonsall................................ . . . . 20 (1968), 5– 7

YOSHINO, Takashi: Subnormal operator with a cyclic vector.............. . . . . 21 (1969), 47– 55

YOSHINO, Takashi: Correction: On a problem of Bonsall.................. . . . . 21 (1969), 158

YOSHINO, Takashi: On the commuting extensions of nearly normal op-erators........................................................................... . . . . 25 (1973), 263–272

YOSHINO, Takashi: Note on Toeplitz operators.............................. . . . . 26 (1974), 535–540

YOSHINO, Takashi: Hyponormal operators in von Neumann algebras. . . . . . . 28 (1976), 129–134

YOSHIOKA, Masanori: Polarized surfaces of∆-genus 3 and degree 5. . . . . . . 44 (1992), 597–612


YOSHIOKA, Masanori: Polarized surfaces of low degrees with respect tothe delta-genus................................................................. . . . . 47 (1995), 441–459

YOSHIZAWA, Taro: Existence of a globally uniform-asymptotically sta-ble periodic and almost periodic solution.................................. . . . . 19 (1967), 423–428

YOSHIZAWA, Taro: Oscillatory property of solutions of second order dif-ferential equations............................................................. . . . . 22 (1970), 619–634

YOSHIZAWA, Taro: see MURAKAMI , Satoru and YOSHIZAWA, Taro, 44(1992), 45–57

YOSHIZAWA, Taro: Obituary.................................................... . . . . 49 (1997)

YOSHIZAWA, Taro: see HINO, Yoshiyuki, MURAKAMI , Satoru andYOSHIZAWA, Taro, 49 (1997), 133–147

YOTSUTANI, Shoji: see KABEYA, Yoshitsugu, YANAGIDA , Eiji and YOT-SUTANI, Shoji, 50 (1998), 1–22

YOUKANA, Amar: see HARAUX, Alain and YOUKANA, Amar, 40(1988), 159–163

YOUNG, Samuel S. H.:see WONG, Yung-Chow and YOUNG, Samuel S.H., 22 (1970), 604–612

YU, Jianshe:see MA, Shiwang, YU, Jianshe and WANG, Zhicheng, 50(1998), 513–529

YU, Wen Neng: see TACHIBANA , Shun-ichi and YU, Wen Neng, 22(1970), 536–540

ZAIDMAN , Samuel: Sur un thérorème de I. Miyadera concernant lareprésentation des fonctions vectorielles par des intégrales de Laplace. . . . 12 (1960), 47– 51

ZAIDMAN , Samuel: La représentation des fonctions vectorielles par desintégrales de Laplace-Stieltjes (II).......................................... . . . . 12 (1960), 52– 70

ZELLER, Karl: see LORENTZ, George G. and ZELLER, Karl, 15 (1963),315–321

ZEMANIAN , A. H.: see PANDEY, J. N. and ZEMANIAN , A. H., 20 (1968),425–430

ZERLING, David: Some theorems on(CA) analytic groups II............. . . . . 29 (1977), 325–333

ZHANG, Binggen:see KUANG, Yang, ZHANG, Binggen and ZHAO, Tao,43 (1991), 509–528

ZHANG, Bo: see BURTON, Theodore Allen and ZHANG, Bo, 42 (1990),93–100

ZHANG, Bo: see HUANG, Qichang and ZHANG, Bo, 49 (1997), 503–516

ZHANG, De-Qi: Logarithmic del Pezzo surfaces with rational double andtriple singular points.......................................................... . . . . 41 (1989), 399–452

ZHANG, De-Qi: see OGUISO, Keiji and ZHANG, De-Qi, 50 (1998), 419–436


ZHAO, Tao: see KUANG, Yang, ZHANG, Binggen and ZHAO, Tao, 43(1991), 509–528

ZHAO, Weili: Existence and uniqueness of solutions for third order non-linear boundary value problems............................................. . . . . 44 (1992), 545–555

ZHENG, Dawei: see WANG, Junyu, ZHENG, Dawei and WANG,Xuekong, 44 (1992), 233–242

ZHENG, Jian-hua and ZHOU, Zheng-zhong: Permutability of entire func-tions satisfying certain differential equations.............................. . . . . 40 (1988), 323–330

ZHOU, Zheng-zhong:see ZHENG, Jian-hua and ZHOU, Zheng-zhong, 40(1988), 323–330

ZSIDÓ, László:see CIORANESCU, Ioana and ZSIDÓ, László, 28 (1976),327–362

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TÔHOKU MATHEMATICAL JOURNAL › tmj › 2ndGeneralIndex.pdf · tÔhoku mathematical journal — second series — general index vol. 1 (1949/50) – vol. 51 (1999) published by the