3 Sem ME Civil BIT

    CHHATTISGARH SWAMI VIVEKANAND TECHNICAL UNIVERSITY, BHILAI (C.G.)  Scheme of Teaching & ExaminationM.E. (Civil) with Specialization in Structural Engg. III SEMESTER   Scheme ofExaminationPeriods perWeekTheory / PracticalS.No.Board ofStudySubject Code SubjectL T P ESE CT TATotalMarksCredit L+(T+P)/2   1 Civil Engg. 550311 (20) Structural Dynamics 3 1 100 20 20 140 42 Refer Table III Elective III 3 1 100 20 20 140 43 Civil Engg. 550321 (20) Preliminary work on Dissertation - - 28 100 - 100 200 144 Civil Engg. 550322 (20) Seminar Based on Dissertation - - 3 - - 20 20 2 Total 6 2 31 300 40 160 500 24 L- Lecture T- TutorialP- Practical , ESE- End Semester ExamCT- Class Test TA- Teacher's Assessment Table III   ELECTIVE III S.No. Board of Study Subject Code Subject 1 Civil Engg. 550331 (20) Optimization Techniques 2 Civil Engg. 550332 (20) Theory of Plates and Shells 3 Civil Engg. 550333 (20) Pre-Stressed Concrete Note (1) – 1/4 th of total strength of students subject to minimum of twenty students is required to offer an elective inthe college in a Particular academic session .Note (2) – Choice of elective course once made for an examination cannot be changed in future examinations.   BIT, DURG  CHHATTISGARH SWAMI VIVEKANAND TECHNICAL UNIVERSITY, BHILAI (C.G.) Semester: M.E. III Branch: Civil Engineering Subject: Structural Dynamics Code: 550311 (20) Total Theory Periods: 40 Total Tutorial Periods: 12 Total Marks in End Semester Exam: 100 Minimum number of class tests to be conducted: 02 UNIT I: BASIC CONCEPTS Types and sources of dynamic loads, Methodology for dynamic analysis, Study of IS-1893,fundamentals of rigid and deformable dynamics. UNIT II: SINGLE DEGREE OF FREEDOM SYSTEMS Free and forced response, effect of damping, Analysis of undamped and viscously damped singledegree of freedom. Response of single degree freedom systems to Harmonic loading, supportmotions and Transmissibility, Duhamel’s integral. UNIT III: MULTI –DEGREE OF FREEDOM SYSTEMS Free vibrations of lumped mass multi degree freedom systems, analysis of undamped andviscously damped multi degree of freedom. Rayleigh’s method, Orthogonality criteria. UNIT IV: IDEALIZATION OF STRUCTURES Mathematical models, Mode superposition methods, Distributed mass properties. UNIT V: APPLICATION TO EARTHQUKE ENGINEERING Introduction to vibrations due to earthquake, Response spectra. Response spectrum method forseismic design of structures. Text books: 1. Chopra, A. K., Dynamics of Structures - Theory and Applications to EarthquakeEngineering, Second Edition, Prentice Hall, 2001.2. Rao, S. S., Mechanical Vibrations, Third Edition, Addison-Wesley Publishing Co., 1995 Reference Books :1. Clough, R. W., and J. Penzien, Dynamics of Structures, Second Edition, McGraw-Hill,1993.2. Mario Paz, Structural Dynamics – Theory and Computations, Third Edition, CBS publishers,1990.  CHHATTISGARH SWAMI VIVEKANAND TECHNICAL UNIVERSITY, BHILAI (C.G.) Semester: M.E. III Branch: Civil Engineering Subject: Optimization Techniques Code: 550331 (20)  Total Theory Periods: 40 Total Tutorial Periods: 12 Total Marks in End Semester Exam: 100 Minimum number of class tests to be conducted: 02 UNIT I: OPTIMIZATION TECHNIQUES Basic Concepts and introduction of engineering optimization, single-variable optimization,Multivariable optimization with no constraints, equality constraints and inequality constraints. UNIT II: LINEAR PROGRAMMING Basic concepts of Linear programming, Applications of Linear Programming, standard forms of aLinear programming problems, solution of a system of linear simultaneous equations,Decomposition principle, Quadratic programming. UNIT III: NON LINEAR PROGRAMMING Basic concepts of Non-linear programming, Uni-modal function, Elimination methods,Interpolation methods, classification of unconstrained minimization methods- Direct searchmethods, Indirect search methods, characteristics of a constrained problem-Direct methods,Indirect methods. UNIT IV: GEOMETRIC PROGRAMMING Unconstrained minimization problem, constrained minimization, Applications of Geometricprogramming. UNIT V: SPECIAL OPTIMIZATION TECHNIQUES Separable programming, transformation of a non-linear function to separable form, multiobjective optimization, calculus of variations, optimal control theory. Text Books: 1. Rao S.S., Engineering Optimization Theory and Practice, New Age Publishers, Delhi2. Deb K., Optimization for Engineering Design, Algorithms & examples, Prentice Hall of India,Delhi Reference Books: 1. Arora J.S., Introduction to optimum Design, TMH, Delhi2. Fox R.L., Optimization methods for Engineering Design, Addison Wesley Publishing   CHHATTISGARH SWAMI VIVEKANAND TECHNICAL UNIVERSITY, BHILAI (C.G.) Semester: M.E. IIII Branch: Civil Engineering Subject: Theory and Plates and Shells Code: 550332 (20)  Total Theory Periods: 40 Total Tutorial Periods: 12 Total Marks in End Semester Exam: 100 Minimum number of class tests to be conducted: 02UNIT I: BASIC CONCEPTS The fundamental elasticity equations. Theory of elasticity and real structures. The fundamental elasticityproblems. Boundary conditions. Compatibility equations. Applications.Calculation of displacement components. The plane stress and plane strain problem. UNIT II: ANALYSIS OF PLATES Equation of equilibrium and deformation of plates, Bending of rectangular plates and circular plates.Energy method, finite difference and finite element methods for solution of plate bending problems. UNIT III: FOLDED PLATES  Analysis and design of folded plates, Detailing of Reinforcement in folded plates. UNIT IV: ANALYSIS OF SHELLS Geometry of shells, Classification of Shells, membrane theory of circular and cylindrical shells, Introductionto the bending theory of shells.  UNIT V: CYLINDRICAL SHELLS  Analysis and design of cylindrical shells, Detailing of Reinforcement in shells. Text Books: 1. Timoshenko S.P. and Woinoswski-Krieger S., Theory of Plates and Shells. McGraw-Hill. 2. Gould Philipp L., Analysis of Shells and Plates. Springer Verlag New York.  Reference Books: 1. Reddy J. N.,Theory and Analysis of Elastic Plates. Taylor and Francis, London.2. Szilard R., Theory and Analysis of Plates. Prentice-Hall, Englewood Cliffs.