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AFFILIATED INSTITUTIONSAFFILIATED INSTITUTIONSANNA UNIVERSITY, CHENNAIANNA UNIVERSITY, CHENNAIREGULATIONS - 2009REGULATIONS - 2009M.E. STRUCTURAL ENGINEERINGM.E. STRUCTURAL ENGINEERINGI TO VI SEMESTERS (PART TIME) CURRICULUM AND SYLLABUSI TO VI SEMESTERS (PART TIME) CURRICULUM AND SYLLABUSSEMESTER ISEMESTER ICOURSECOURSESL.No. COURSE TITLE L T P CSL.No. COURSE TITLE L T P CCODECODETHEORYTHEORY1 MA 9212 Applied Mathematics 3 1 0 41 MA 9212 Applied Mathematics 3 1 0 42 ST 9201 Concrete Structures 3 0 0 32 ST 9201 Concrete Structures 3 0 0 33 ST 9202 Structural Dynamics 3 1 0 43 ST 9202 Structural Dynamics 3 1 0 4TOTAL CREDITS 9 2 0 11TOTAL CREDITS 9 2 0 11SEMESTER IISEMESTER IICOURSECOURSESL.No. COURSE TITLE L T P CSL.No. COURSE TITLE L T P CCODECODETHEORYTHEORY1 ST 9221 Finite Element Analysis 3 1 0 41 ST 9221 Finite Element Analysis 3 1 0 42 Experimental Techniques and2 Experimental Techniques andST 9222 2 0 2 3ST 9222 2 0 2 3InstrumentationInstrumentation3 ST 9223 Steel Structures 3 0 0 33 ST 9223 Steel Structures 3 0 0 3TOTAL CREDITS 8 1 2 10TOTAL CREDITS 8 1 2 10SEMESTER IIISEMESTER IIICOURSECOURSESL.No. COURSE TITLE L T P CSL.No. COURSE TITLE L T P CCODECODETHEORYTHEORY1 ST 9203 Theory of Elasticity and Plasticity 3 1 0 41 ST 9203 Theory of Elasticity and Plasticity 3 1 0 42 E1 Elective I 3 0 0 32 E1 Elective I 3 0 0 33 E2 Elective II 3 0 0 33 E2 Elective II 3 0 0 3TOTAL CREDITS 9 1 0 10TOTAL CREDITS 9 1 0 10SEMESTER IVSEMESTER IVCOURSECOURSESL.No. COURSE TITLE L T P CSL.No. COURSE TITLE L T P CCODECODE1 Earthquake Analysis and Design of1 Earthquake Analysis and Design ofST 9224 3 0 0 3ST 9224 3 0 0 3StructuresStructures2 E3 Elective III 3 0 0 32 E3 Elective III 3 0 0 33 E4 Elective IV 3 0 0 33 E4 Elective IV 3 0 0 3PRACTICALSPRACTICALS
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4 Advanced Structural Engineering4 Advanced Structural EngineeringST 9225 0 0 4 2ST 9225 0 0 4 2LaboratoryLaboratoryTOTAL CREDITS 9 0 4 11TOTAL CREDITS 9 0 4 1111SEMESTER VSEMESTER VCOURSECOURSESL.No. COURSE TITLE L T P CSL.No. COURSE TITLE L T P CCODECODETHEORYTHEORY1 E5 Elective V 3 0 0 31 E5 Elective V 3 0 0 32 E6 Elective VI 3 0 0 32 E6 Elective VI 3 0 0 33 E7 Elective VII 3 0 0 33 E7 Elective VII 3 0 0 3PRACTICALSPRACTICALS4 ST 9231 Practical Training (4 Weeks) 0 0 0 14 ST 9231 Practical Training (4 Weeks) 0 0 0 15 ST 9232 Project Work (Phase I) 0 0 6 35 ST 9232 Project Work (Phase I) 0 0 6 3TOTAL 9 0 6 13TOTAL 9 0 6 13SEMESTER VISEMESTER VICOURSECOURSESL.No. COURSE TITLE L T P CSL.No. COURSE TITLE L T P CCODECODEPRACTICALSPRACTICALS1 ST 9241 Project Work (Phase II) 0 0 30 151 ST 9241 Project Work (Phase II) 0 0 30 15TOTAL 0 0 30 15TOTAL 0 0 30 15TOTAL CREDITS TO BE EARNED FOR THE AWARD OF THE DEGREE = 70TOTAL CREDITS TO BE EARNED FOR THE AWARD OF THE DEGREE = 70ELECTIVES FOR M.E.STRUCTURAL ENGINEERINGELECTIVES FOR M.E.STRUCTURAL ENGINEERINGCOURSECOURSESL.No. COURSE TITLE L T P CSL.No. COURSE TITLE L T P CCODECODE1 CN 9251 Advanced Concrete Technology 3 0 0 31 CN 9251 Advanced Concrete Technology 3 0 0 32 ST 9251 Computer Aided Design 2 0 2 32 ST 9251 Computer Aided Design 2 0 2 33 ST 9252 Design of Bridges 3 0 0 33 ST 9252 Design of Bridges 3 0 0 34 ST 9253 Design of Shell and Spacial Structures 2 0 2 34 ST 9253 Design of Shell and Spacial Structures 2 0 2 35 Design of Steel Concrete Composite5 Design of Steel Concrete CompositeST 9254 3 0 0 3ST 9254 3 0 0 3StructuresStructures6 ST 9255 Design of Tall Buildings 3 0 0 36 ST 9255 Design of Tall Buildings 3 0 0 37 ST 9256 Industrial Structures 3 0 0 37 ST 9256 Industrial Structures 3 0 0 38 ST 9257 Maintenance and Rehabilitation of Structures 3 0 0 38 ST 9257 Maintenance and Rehabilitation of Structures 3 0 0 39 ST 9258 Mechanics of Composite Materials 3 0 0 39 ST 9258 Mechanics of Composite Materials 3 0 0 310 ST 9259 Nonlinear Analysis of Structures 3 0 0 310 ST 9259 Nonlinear Analysis of Structures 3 0 0 311 ST 9260 Offshore Structures 3 0 0 311 ST 9260 Offshore Structures 3 0 0 312 ST 9261 Optimisation of Structures 3 0 0 312 ST 9261 Optimisation of Structures 3 0 0 313 ST 9262 Prefabricated Structures 3 0 0 313 ST 9262 Prefabricated Structures 3 0 0 314 ST 9263 Prestressed Concrete 3 0 0 314 ST 9263 Prestressed Concrete 3 0 0 315 ST 9264 Stability of Structures 3 0 0 315 ST 9264 Stability of Structures 3 0 0 3
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16 ST 9265 Theory of Plates 3 0 0 316 ST 9265 Theory of Plates 3 0 0 317 ST 9266 Wind and Cyclone Effects on Structures 3 0 0 317 ST 9266 Wind and Cyclone Effects on Structures 3 0 0 322MA 9212 APPLIED MATHEMATICS L T P CMA 9212 APPLIED MATHEMATICS L T P C3 1 0 43 1 0 4OBJECTIVE:OBJECTIVE:? To familiarize the students in the field of differential and? To familiarize the students in the field of differential andelliptic equations toelliptic equations tosolve boundary value problems associated with engineeringsolve boundary value problems associated with engineeringapplications.applications.? To expose the students to variational formulation and numerical? To expose the students to variational formulation and numericalintegrationintegrationtechniques and their applications to obtain solutions for buckling,techniques and their applications to obtain solutions for buckling,dynamicdynamicresponse, heat and flow problems of one and two dimensionalresponse, heat and flow problems of one and two dimensionalconditions.conditions.UNIT I ONE DIMENSIONAL WAVE AND HEAT EQUATIONS 10+3UNIT I ONE DIMENSIONAL WAVE AND HEAT EQUATIONS 10+3Laplace transform methods for one-dimensional wave equation –Laplace transform methods for one-dimensional wave equation –Displacements in aDisplacements in along string – longitudinal vibration of an elastic bar – Fourierlong string – longitudinal vibration of an elastic bar – Fouriertransform methods for one-transform methods for one-dimensional heat conduction problems in infinite and semi-infinitedimensional heat conduction problems in infinite and semi-infiniterods.rods.UNIT II ELLIPTIC EQUATION 9+3UNIT II ELLIPTIC EQUATION 9+3Laplace equation – Properties of harmonic functions – Solution ofLaplace equation – Properties of harmonic functions – Solution ofLaplace’s equation byLaplace’s equation bymeans of Fourier transforms in a half plane, in an infinite strip andmeans of Fourier transforms in a half plane, in an infinite strip andin a semi-infinite stripin a semi-infinite strip– Solution of Poisson equation by Fourier transform method.– Solution of Poisson equation by Fourier transform method.UNIT III CALCULUS OF VARIATIONS 9+3UNIT III CALCULUS OF VARIATIONS 9+3Concept of variation and its properties – Euler’s equation –Concept of variation and its properties – Euler’s equation –Functional dependant on firstFunctional dependant on firstand higher order derivatives – Functionals dependant on functions ofand higher order derivatives – Functionals dependant on functions ofseveralseveralindependent variables – Variational problems with moving boundariesindependent variables – Variational problems with moving boundaries–Direct methods ––Direct methods –Ritz and Kantorovich methods.Ritz and Kantorovich methods.UNIT IV EIGEN VALUE PROBLEMS 9+3UNIT IV EIGEN VALUE PROBLEMS 9+3Methods of solutions: Faddeev – Leverrier Method, Power Method withMethods of solutions: Faddeev – Leverrier Method, Power Method withdeflation –deflation –Approximate Methods: Rayleigh – Ritz MethodApproximate Methods: Rayleigh – Ritz MethodUNIT V NUMERICAL INTEGRATION 8+3UNIT V NUMERICAL INTEGRATION 8+3Gaussian Quadrature – One and Two Dimensions – Gauss HermiteGaussian Quadrature – One and Two Dimensions – Gauss HermiteQuadrature – MonteQuadrature – MonteCarlo Method – Multiple Integration by using mapping functionCarlo Method – Multiple Integration by using mapping functionTOTAL (L: 30+T: 15): 45 PERIODSTOTAL (L: 30+T: 15): 45 PERIODS
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REFERENCES:REFERENCES:1. Sankara Rao, K., “Introduction to Partial Differential Equations”,1. Sankara Rao, K., “Introduction to Partial Differential Equations”,Prentice Hall of IndiaPrentice Hall of IndiaPvt. Ltd., New Delhi, 1997.Pvt. Ltd., New Delhi, 1997.2. Rajasekaran.S, “Numerical Methods in Science and Engineering A2. Rajasekaran.S, “Numerical Methods in Science and Engineering APracticalPracticalApproach”, A.H.Wheeler and Company Private Limited, 1986.Approach”, A.H.Wheeler and Company Private Limited, 1986.3. Gupta, A.S., “Calculus of Variations with Applications”, Prentice3. Gupta, A.S., “Calculus of Variations with Applications”, PrenticeHall of India Pvt.Hall of India Pvt.Ltd., New Delhi, 1997.Ltd., New Delhi, 1997.4. Andrews, L.C. and Shivamoggi, B.K., “Integral Transforms for4. Andrews, L.C. and Shivamoggi, B.K., “Integral Transforms forEngineers”, PrenticeEngineers”, PrenticeHall of India Pvt. Ltd., New Delhi, 2003.Hall of India Pvt. Ltd., New Delhi, 2003.33ST 9201 CONCRETE STRUCTURES L TP CST 9201 CONCRETE STRUCTURES L TP C3 0 0 33 0 0 3OBJECTIVE:OBJECTIVE:? To study the behaviour, analysis and design of R.C. structures.? To study the behaviour, analysis and design of R.C. structures.UNIT I OVERALL REVIEW 9UNIT I OVERALL REVIEW 9Review of limit state design of beams, slabs and columns according toReview of limit state design of beams, slabs and columns according toIS Codes.IS Codes.Calculation of deflection and crack width according to IS and ACI CCalculation of deflection and crack width according to IS and ACI C
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