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PhysicsLettersA 172 (1993) 291—295 PHYSICS LETTERS A North-Holland Time differential perturbed angular correlation study of impurity distribution in dilute NiFe and NiPd alloys P. Decoster and M. Rots Instituut voorKern- en Stralingsfysika, Katholieke Universiteit Leuven. B-3001 Leuven, Belgium Received 21 September 1992; revised manuscript received 3 November 1992; accepted for publication 4 November 1992 Communicatedby J. Flouquet Impurity interactions in dilute ternary alloys N Fe(In) and NiPd(In) were studied by the time differential perturbed angular correlation method. A strong InPd attraction and a weak InFe repulsion were determined in a nickel host. The In/Cd probe sensed magnetic hyperfine field shifts caused by Fe impurities in three nearest neighbour shells around the probe, while no magnetic- moment perturbation was founddue to Pd impurity atoms in a nickel host. 1. Introduction We applied TDPAC to measure both the efg and the magnetic hyperfine field distribution in dilute The perturbed angular correlation (PAC) tech- NiFe and NiPd alloys, as function of impurity con- nique detects impurities neighbouring a radioactive centration, using the diamagnetic probe “In. De- (here “In) probe atom in a dilute cubic ferromag- tails on the method and data analysis are to be found netic nickel alloy via the induced electric field gra- in ref. [1]. The alloys were prepared by rf-melting dient (efg) and magnetic hyperfine field (hif) shifts. high purity constituents in an argon atmosphere, after Our recent interest was focused on Ni alloys with evacuation to better than 1 0~ Ton. After cold- early 3d-transition elements such as Cr, V, etc. [1], rolling the sample, the “In activity was deposited, the so-called “weak” ferromagnets [2—4].Those early the foil remelted, followed by annealing under hy- 3d-impurities induce long range magnetization per- drogen at 900°C for at least two hours. The samples turbation, although the impurity moments them- were cooled down to room temperature slowly. For selves are small. The largest contribution to the this experiment nickel alloys containing 1.0, 1.5, 2.5 change in total magnetic moment, measured through and 5.0 at% Fe and 0.2, 0.3, 0.7, 0.8, 1.3, 1.5 and 2.5 the hyperfine field at the “Cd probe, comes from at% Pd were studied. a strong reduction of host moments in a sphere of four to five shells around the impurity. This type of alloy was further characterized by a strong repulsive 2. Results In—impurity interaction. On the other hand, NiFe alloys fall on the main Two contrasting types of hyperfine field distri- branch of the Slater—Pauling curve. They are the so- butions have been observed, both in the paramag- called “strong” ferromagnets. For Fe impurities the netic and ferromagnetic phase, depending on the local magnetic moment exceeds the host moments solute. and they induce nearly no change or magnetization In the paramagnetic phase, above the Curie tem- disturbance on neighbouring shells. The change of perature T~ 1 = 360° C and up to an impurity con- total moment in the alloy is solely determined by the centration of 5.0 at%, the 3d-impurity Fe causes a impurity defect moment ~u= /2Fe /1Ni• Finally, weak electric field gradient at the “Cd probe. The NiPd alloys are unique since these alloys are neither data were fitted assuming that a fraction of probes strong nor weak ferromagnets [5]. j experience a Gaussian distribution ö around zero 0375-9601 1931$ 06.00 © 1993 Elsevier Science Publishers B.V. All rights reserved. 291

Time differential perturbed angular correlation study of impurity distribution in dilute NiFe and NiPd alloys

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Page 1: Time differential perturbed angular correlation study of impurity distribution in dilute NiFe and NiPd alloys

PhysicsLettersA172 (1993) 291—295 PHYSICSLETTERS ANorth-Holland

Time differentialperturbedangularcorrelationstudyof impurity distribution in dilute NiFe andNiPd alloys

P. DecosterandM. RotsInstituutvoorKern- enStralingsfysika,KatholiekeUniversiteitLeuven.B-3001Leuven,Belgium

Received21 September1992; revisedmanuscriptreceived3 November1992; acceptedforpublication4 November1992Communicatedby J. Flouquet

Impurity interactionsin diluteternaryalloysN Fe(In)andNiPd(In) werestudiedby thetimedifferential perturbedangularcorrelationmethod.A strongInPd attractionandaweakInFerepulsionweredeterminedin anickelhost.TheIn/Cdprobesensedmagnetichyperfinefield shiftscausedby Fe impuritiesin threenearestneighbourshellsaroundtheprobe,while no magnetic-momentperturbationwasfounddueto Pdimpurity atomsin a nickel host.

1. Introduction We appliedTDPAC to measureboth the efg andthe magnetichyperfine field distribution in dilute

The perturbedangularcorrelation (PAC) tech- NiFe andNiPd alloys,as function of impurity con-niquedetectsimpuritiesneighbouringa radioactive centration,usingthe diamagneticprobe“In. De-(here“In) probeatom in a dilute cubic ferromag- tails onthemethodanddataanalysisareto befoundneticnickel alloy via the inducedelectric field gra- in ref. [1]. The alloys werepreparedby rf-meltingdient (efg) andmagnetichyperfinefield (hif) shifts. highpurityconstituentsinanargonatmosphere,afterOur recent interestwas focusedon Ni alloys with evacuationto better than 1 0~Ton. After cold-early3d-transitionelementssuchasCr, V, etc. [1], rolling the sample,the “In activity was deposited,theso-called“weak” ferromagnets[2—4].Thoseearly the foil remelted,followedby annealingunderhy-3d-impuritiesinducelong rangemagnetizationper- drogenat 900°Cfor at leasttwo hours.Thesamplesturbation, although the impurity momentsthem- were cooleddownto room temperatureslowly. Forselvesare small. The largestcontribution to the this experimentnickelalloyscontaining1.0, 1.5, 2.5changein totalmagneticmoment,measuredthrough and5.0at%Feand0.2, 0.3, 0.7, 0.8, 1.3, 1.5 and2.5the hyperfinefield at the “Cd probe, comesfrom at% Pd were studied.a strongreductionof hostmomentsin a sphereoffour to five shellsaroundthe impurity. Thistype ofalloy wasfurthercharacterizedby astrongrepulsive 2. ResultsIn—impurity interaction.

On the otherhand,NiFe alloys fall on the main Two contrastingtypes of hyperfine field distri-branchof theSlater—Paulingcurve.Theyarethe so- butionshavebeenobserved,both in the paramag-called“strong” ferromagnets.For Fe impurities the netic and ferromagneticphase,dependingon thelocal magneticmomentexceedsthe hostmoments solute.andthey inducenearlyno changeor magnetization In the paramagneticphase,abovethe Curie tem-disturbanceon neighbouringshells. The changeof peratureT~1= 360°C and up to an impurity con-totalmomentin thealloy issolelydeterminedby the centrationof 5.0at%, the 3d-impurityFe causesaimpurity defect moment ~u= /2Fe— /1Ni• Finally, weak electric field gradientat the “Cd probe.TheNiPdalloysareuniquesincethesealloysare neither datawerefitted assumingthat a fraction of probesstrongnor weak ferromagnets[5]. j experiencea Gaussiandistributionö aroundzero

0375-9601 1931$ 06.00© 1993ElsevierSciencePublishersB.V. All rights reserved. 291

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Volume 172,number4 PHYSICSLETTERSA 4 January1993

quadrupoleinteractionstrength,while the remain- Table 1

ingfractionfocontributea constanttotheR ( I) func- Parametersextractedfrom fitting of R( t) spectrafor differentconcentrationsof Fe impurity, c, in a Ni matrix (ô(eQV~/h):

tion. This two-fractionmodelsuggests:while the In absolutedistribution on quadrupole interaction strength;J~:probeatomsarelocatedat substitutionallattice sites, probability of jth site) measuredat “Cd at temperature

a fractionf of them senseFe impurities in various T=400(l0)°C.

distantneighbouringshellsanda fractionf0 of theprobesaresituatedin a cubic undisturbedenviron- c .f 5(eQV~/h)

(at%) (%) (%) (MHz)ment.A typical result for the experimentalanisot -_____________________________________________ropy factorR(t) is shownin fig. la. Thefitting re- 1.0 60(3) 40(3) 3.8(6)

sults are displayedin table 1, as a function of Fe 1.5 59(7) 41(7) 3.1(5)5.0° — 100(4) 8.0(6)concentration. _______________________________________________

From the NiFe phasediagram [6] a strong en- ° T=430°C.hancementof Curietemperaturewith increasingsol-uteconcentrationcanbenoted,giving at CFe= 5.0at%a T~of 430°C,asconfirmed in our measurements.Remarkablyalso for this highestconcentrationes- ForNiPdalloys,onthecontrary,fig. lb showsvery

sentiallythe samespectrumwasobservedasappli- clearly that the “Cd nuclei are surroundedby Pdcablefor low concentrations.This observationand impuritiesandexperienceseveralsharpquadrupolethe Gaussiandistribution aroundzero interaction interactionfrequencies.In additionalsoherepartofstrengthclearly reflectsthefactthat Fe is nota charge the probes(J~)feel no electric field gradient.Tabledisturbancein the nickel lattice. 2 displaysthe parameters,as a function of Pd im-

purity concentration,obtainedfor the characteriza-tion of the different atomic configurations:quad-rupoleinteractionstrengthseQV~)/h,corresponding

~ fractionsJ andasymmetryparameters~,. The dis-020 tributionsô, in interactionstrengthat eachsite i are

foundtobe nearlyzero.Basedon argumentsrelated-0.25 with the probabilityandsymmetryof the particular

atomic configurations,the quadrupoleinteraction

-0.30 strength eQV~/h 14(1) MHz first appearing

could be attributedto first nearestneighbourInPdpairs,while eQV~/h~36(1)MHz and~2=0.6 is

-4--. ___________________________________ associatedwith two Pd atomsat first nearestneigh-

turecanbeextractedfrom inspectionof table2:thereexistsa largeenhancementin thepopulationsofboth

—0.0configurationsascomparedto theoneexpectedfroma randomimpurity distribution.Thisfact evidences

01 bour distanceof the probe [7]. An interestingfea-—0.1

a strong attraction of Pd atoms towardsthe firstnearestneighbourshellaroundtheindiumprobenu-

—0.2cleus.In ref. [7] we estimatedfrom the absenceofany temperaturedependencein the fractionsJ an

—0.3 _______________________________________________I I I I energyof the InPdpair attractionof at least — 100

0 100 200 300 1.00 meV.Time(ns) Thedifferentbehaviourof thePdandFe impurity

Fig. I. TDPAC quadrupolespectrafor “Cd in (a) Ni98 5Fe,5 aboveT~is alsoobservedin theferromagneticphase.and (b) Ni987Pd,3at400°C(site 1: eQV~/h=l4(1) MHz; LocalisedFemomentsin the nearvicinity of thesite2: eQV~~/h=36(1)MHz, ~= 0.6). diamagneticIn probewill resultin well-resolvedsat-

292

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Volume 172,number4 PHYSICSLETTERSA 4 January1993

Table2Parametersextractedfrom fitting ofR(t) spectrafor different concentrationsof Pdimpurity, c, in a Ni matrix (eQV~/h:quadrupoleinteractionstrength;J

1: absolutedistributionequalszero;~, asymmetryparameter,f:probabilityof ith site) measuredat “Cd attem-peratureT=400(l0)°C.

c f, eQV~,’~/h f2 eQV~/h C2 f3 eQV~/h(at%) (%) (%) (MHz) (%) (MHz) (%) (MHz)

0.2 88.3(8) 11.7(8) 14(1) — — — — —

0.3 83.2(4) 16.7(3) 15.7(3) — — — — —

0.7 73(2) 20(2) 14(1) 7(2) 36.3(6) 0.59 — —

0.8 58(1) 36(1) 13.5(4) 7(2) 36.3(6) 0.6 — —

1.3 31.9(6) 50(1) 14.1(3) 19(1) 36.4(2) 0.59 — —

1.5 36.8(9) 52(2) 14.1(2) 12(2) 34.0(4) 0.6 — —

2.5 15(1) 53(4) 16.3(4) 20(3) 35.8(8) 0.6 12(4) 29.8(1)

~i~i~ ~ .: ~.0 100 200 300 400 500 ‘0 20 30 40 50Time(ns) Frequency (MHz)Fig. 2. Magnetichyperfinefield distributionofanannealed“InNi985Fe,~5alloy in timeandfrequencydomain.

ellite hyperfinefields, ascanbe noticedfrom fig. 2 suggestedalso from the Miedema—Królasmodelboth in time andfrequencydomain.Themain fre- [8,9]. The measuredhyperfinefield shift 4,’ due toquenciesandtheir populations,resultingfrom least oneFe atom in the ith shell aroundthe probe,rel-squaresfits of the time spectra,are summarizedin ativeto thenegativevaluein purenickel, equalsre-table3. Identificationof the different sites,charac- spectively+4.3(9), — 1.59(9) and +0.4(2) T forterizedby v, canbeobtainedby applyinga binomial i= 1, 2 and3. Thetransferredhff at Cd (whichcar-distribution pershell (fcc coordinationnumber12, ries no local moment)in a nickel matrix canbe ex-6, 24, 12, 24, respectively).Thefrequencyv0 cor- pressedbyrespondsto the purenickel hyperfinefield. The fre- 11T — AKquencyv, representsoneFeatomin thesecondnear- hf — 4 ‘~j aPi,est neighbour shell around In, while v2 and v3correspondto one, respectivelytwo, impuritiesat with Ag1 the conductionelectron polarisationcon-third nearestneighbourdistanceandv4 to one Fe tributionpermagneticmomentdueto a nickel atomatombeingfirst nearestneighbourto theprobe.The in the ith neighbourshell of the probewith coordi-agreementbetweenthe experimentalpopulationfor nationnumbern. TheAll1 canbe derivedfrom theeachsatellite frequency,A~, andthe corresponding hy~ethnefield satellitepositions,the hif shift A,’,binomial distributionper shell,A ~, indicatesa ran- knowingthecorrespondingimpurity configurations.dom Fe distribution in nickel, except for the first Therelationshell. The emptyingof the first nearestneighbour 41 = Ag. ( fL . —

shellcanbeexplainedby a weakInFerepulsion,as Ni Fe

293

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Volume172, number4 PHYSICSLETTERSA 4 January1993

Table 3 tively two Pd atomsat first nearestneighbourdis-Derivedparametersfor annealedNiFe alloys asa function ofconcentration(E experimental;B binomial per coordination tancefrom theprobeare,however,notwell resolvedshell), from the main purenickel frequency[7]. Thislack

ofclearsatellitestructureis unexpectedsincea smallc (at.%) positive moment for Pd in nickel was found by

Crangleand Parson [11], Sadron [12] and Ste-1.0 1.0 1.5

_____________________________________________ fanou and coworkers [5]. Since local repulsionbe-<8j’> (MHz) 0.06(1) 0,13(1) 0.10(3) tween In and Pd is excludedby our quadrupolein-v0 (MHz) 15.59(6) 15.68(6) 15.44(2) teraction results, other explanations have to be found.A~(%) 69(2) 72(2) 58(4)A~(%) - - - Pdmayhavea localisedmomentequalto thenickelv, 11.9(2) 11.9(3) 11.7(7) moment [13] or a negativedefectmoment~Pd—UNi

A~ 4.9(4) 7.0(3) 9(1) on Pd existsbut is compensatedby a positivemo-A~ 6 6 8 ment disturbance at neighbouringNi sites, resulting

16.4(4) 16.5(4) 16.5(5) in no hyperfine field shifts [14].18(2) 10(1) 21(3)19 19 25

V3 17.6(2) 17.5(3) 18.0(9)8.4(7) 8.2(6) 7(2) 3. Conclusion2 2 5— 26.7(8) 25(2)

A~ - 2.2(3) 5(1) For both impurities, Fe and Pd, the indium—A~ - 11 15 impurity bindingenergycouldnotbe deducedby ap-

plying the Arrheniuslaw [15]. From concentrationdependent quadrupole interaction measurements a

resultsin conductionelectronpolarisationhif shifts strong InPd attraction is reflected in a strongof All, = —2.1(4) T/~B-atom,AH2= 0.73(9)TI~~- suppressionofthedefectfreefractionfo,while a weakatom andAH3= —0.22(9) T/u3-atom.Thosecon- repulsionfor indium—iron pairs is suggestedby theduction electronpolarisationhif shifts, positive as deviation,observedin the magneticspectra,of thewell asnegativerelativetothepurematrix value,are correspondingpopulationfrom a randomimpurityof the RKKY type [10]: oscillatory anddecreasing distribution.The impurity effectson the hfi param-with increasingprobe—impuritydistance. eterforbothtypesof solutesPdandFeis completely

Sincefirst nearestneighbourInFe pairswerede- different.Fe createsa negligibleefgat the “Cd probetected(max 5% for CFe= 1.5 at%) in the magnetic but induceswell-resolvedmagnetichyperfinefieldspectra,the absenceof a well-definedquadrupolein- shifts up to the third nearneighbourshell. Thisob-teractionfrequencyin the paramagneticphaseis jl servationis in agreementwith the fact that Fedoeslustratedoncemore. The conclusionis that Fe im- not inducechargeor magnetizationdisturbancesonpurities do not representa chargedefectand thus neighbouringatoms.On the contrary,we identifiedinduceno substantialelectricfield gradientin nickel. different first nearestneighbour Pd—In configura-On the contrary,wehavetoconsiderin themagnetic tionsvia quadrupoleinteractionmeasurements,butphase of the NiPd dilute alloys Ni99 8Pd02 and those configurationsinduceno well-resolvedmag-Ni98 7Pd,3, a combined magneticand electric hy- netic satellitehyperfinefields.Togetherwith thede-perfineinteraction,sincethe quadrupoleinteraction termination of the near neighbourimpurity inter-cannotbeneglected.Indeedthedatain fig. 3 cannot action type and the identification of their atomicbe fitted with a single frequencywith finite distri- configurations,the presentpaperreportsthe exper-bution. Only a fit including several“combined in- imental verification of a RKKY-like oscillation interaction”sites,different in the anglesfi betweenthe thecontributionsto the transferredmagnetichyper-symmetryaxesof the magnetichyperfinefield and fine field in nickel.theelectricfield gradient,givessatisfyingresults.Themagneticfrequenciescorrespondingto one,respec-

294

Page 5: Time differential perturbed angular correlation study of impurity distribution in dilute NiFe and NiPd alloys

Volume172,number4 PHYSICSLETTERSA 4January1993

(a)0.1

0.0

I’

a:—0.1

2.43-02 a

Ii 2~3 3c~0 4c~ SdO

Time (ns)02. __________________________ ___________________________ —

.200.1.U)

I~

L~o.o.

IIIII~ .10 a-0.1. 387 ______________________________ ______________ .00 200 400 0 20 40

Time (ns) Frequency (MHz)

Fig. 3. Magnetichyperfinefield distributionfor “In in Ni98,7Pd,,3measuredatroomtemperaturein time ((a), (b)) andfrequency

domain(c). Thetimefit improvesusingacombinedhyperfineinteraction(a) insteadofthefit with asingledampedmagneticfrequency(b) asindicatedbyx

2.

References [7] P.Decosteretal.,tobepublished.[8]K.KrOlas,Phys.Lett.A85 (1981) 107.

[91A. MiedemaandAK. Niessen,CALPHAD 7 (1983)27.[1] P.Decoster,G.DeDoncker,M. RotsandA.Z. Hrynkiewicz, [l0]M.B. Stearns,Phys.Rev.B 9 (1974)2311.J. Phys.Condens.Matter 3 (1991)7575.

[11] J.CrangleandD. Parson,Proc.R. Soc.A 255 (1960)509.[2] G.G.Low andM.F. Collins, J.AppI.Phys.34 (1963)1195. [12] C.Sadron,Ann.Phys. (Paris) 17(1932)371.[3] M.F. CollinsandG.G.Low,Proc.Phys.Soc.86 (1965) 535.

[131 D.Hunter,A.S. Arrott, R.I. Grynszpan,P. Dassonwalleand[4] J.B. Comly,T.M. HoldenandG.G.Low,J.Phys.C2 (1968) P. Langlois,J.Phys. (Paris) Colloq.C 8 (1988)131.

458. [14]J.W. Cable andH.R. Child,Phys.Rev.B 1 (1970)3809.[5] D.N. Stefanou, A. Oswald,R. Zeller andP.H. Dederichs, [15]A.Z. HrynkiewiczandK. Krdlas, Phys.Rev. B 28 (1983)

Phys. Rev. B35 (1987) 6911. 1864.[6]M. Hansen, Constitution of binary alloys, 2nd Ed.

(McGraw-Hill, NewYork, 1958).

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