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DETAIL
COURSE CURRICULUM
FOR
POSTGRADUATE PROGRAMMEM.TECH
IN
CIVIL ENGINEERING(1stSEMESTER)
Specialization in
Structural Engineering
NATIONAL INSTITUTE OF TECHNOLOGYAGARTALA
TRIPURA (WEST)
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STRUCTURAL ENGINEERING
M.TECH FIRST SEMESTER
Theory Subjects:
Sl.
No.
Subject Code Name of the Subject L T P Total
Periods
/ week
Credit
01 PCE11B01Basic
Core THEORY OF ELASTICITY &PLASTICITY 03 01 04 4
02 PCE11C01Core
Subject
I STRUCTURAL DYNAMICS
03 01 04 4
03 PCE11C02Core
Subject
IIADVANCED STRUCTURAL
ANALYSIS 03 01 04 4
04 PCE11E01-05
ElectivePaper-I
ADVANCED STRUCTURAL
DESIGN
03 01 04 4
ADVANCED METAL STRUCTURES
TALL STRUCTURES
STRUCTURAL RELIABILITY
ROCK MECHANICS
05 PCE11E06-09
Elec
tivePaper-II ADVANCE MATHEMATICS
03 01 04 4
NUMERICAL METHOD IN
STRUCTURAL ANALYSIS
OPTIMIZATION IN ENGINEERING
NONLINEAR ANALYSIS
Practical/Sessional Subjects:
Sl.N
o.
Subject CodeName of the Subject L T P/S
Total
Periods/weekCredit
06 PCE11P01Cement and Concerete
Laboratory00 00 03 03 2
07 PCE11P02 Stress analysis Laboratory 00 00 03 03 2
08 PCE11P03 Seminer 00 00 02 02 1
Total Contact Lectures per week= 20
Total credit=25
Each Lecture Period is of 1 hour.
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ELECTIVE SUBJECTS
Sl.
No
Subject
Code
Name of the Subject L T P Number of
lecture/Week
Total
CreditElective I
01 PCE11E01 ADVANCED STRUCTURAL DESIGN 03 01 04 04
02 PCE11E02 ADVANCED METAL STRUCTURES 03 01 04 0403 PCE11E03 TALL STRUCTURES 03 01 04 0404 PCE11E04 STRUCTURAL RELIABILITY
05 PCE11E05 ROCK MECHANICS 03 01 04 04Elective II
06 PCE11E06 ADVANCE MATHEMATICS 03 01 04 0407 PCE11E07 NUMERICAL METHOD IN
STRUCTURAL ANALYSIS03 01 04 04
08 PCE11E08 OPTIMIZATION IN ENGINEERING 03 01 04 0409 PCE11E09 NONLINEAR ANALYSIS 03 01 04 04
BASIC CORE SUBJECTS
(A)THEORY OF ELASTICITY & PLASTICITY(PCE11B01)
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L T P
3 - 1 0 = 4Elasticity:
Base vectors and metric tensors -- Analysis of Strain and equations of compatibility Stresses
and equations of equilibriumConstitutive relations -- Semi-inverse method.boundary
conditions
Airys stress function in Cartesian coordinates problems in polar coordinates.
Torsion of solid sections Laplace- and Poissons equations solution in complex variables
Solutions of bi-harmonic equations using complex-variablesThree dimension potential problems
Variational methods Theorem of minimum potential energy -- Theorem of minimum
complementary energy
Approximate solutions Error orthogonalization and Galerkins method Ritz method --
Introduction finite element method
Plasticity:
Definitions and physical properties Yield criteria of Von-Mises and Tresca Druckers strain
hardening and associative and non-associative flow rules.
Elasto-plastic deformation of beams
Elasto-plastic torsion
Non-uniqueness of load pathsSolution of rigid-perfectly plastic problems slip lines and flow net
Numerical solutions of hyperbolic problems
References
1. Timoshenko, S.P. and Goodier, J.N., Theory of Elasticity, Mc Graw Hill,Singapore, 1982.
2. Fung, Y. C., Foundation of Solid Mechanics, Prentice-Hall of India Pvt. Lt. NewDelhi.
3. Sokolnikoff, I. S., Mathematical Theory of Elasticity, Tata Mcgraw-Hill Pub.Comp. Ltd.,New Delhi.
4. WesterGard, H. M., Theory of Elasticity and Plasticity, Dover Publication, Inc.,Newyork.
5. Kachanov, L.M., Fundamentals of the Theory of Plasticity, Mir Publishers,Moscow.
6. Prager and Hodge, Theory of perfectly plastic Solids, Dover Publication, Inc.,Newyork.
7. Leipholz, H., Theory of Elasticity, Noordhoff International Publishing, Layden,1974.
8. Xu, Z.,Applied Elasticity, Wiley Eastern Ltd, India, 1992.9. Srinath, L.S.,Advanced Mechanics of Solids, Second Edition, Tata McGraw Hill,
India, 2003.
10.Ameen, M., Computational ElasticityTheory of Elasticity, Finite and BoundaryElement Methods, Narosa Publishing House, 2004.
11.Martin, J.B., Plasticity: Fundamentals and General Results, MIT Press, London.12.Chakrabarty, J, Theory of Plasticity, McGraw Hill, New York.13.Hill, R.,Mathematical Theory of Plasticity, Oxford University Press.14. Chen, W.F., and Han, D.J., Plasticity for Structural Engineers, Springer Verlag.
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CORE SUBJECT-I
STRUCTURAL DYNAMICS
(PCE11C01)
L T P
3 - 1 0 = 4Over view:- Basic features of dynamic loading and response models for dynamic analysis
lumped mass, generalized displacements and finite element models. Formulation of equation ofmotion Direct equilibration, principle of virtual
displacement and Hamiltons principle.
Degrees of freedom Translational and rotational systems - mass moment of inertia Generalized
single degree of freedom systems- rigid body assemblage determination of characteristic
properties.
Free vibration of single degree of freedom system:- Solution of equation of motion, undraped free
vibration - Damped free vibration, critically damped, under damped and over damped systems,
Negative damping.
Single degree of freedom system Response:- Response to harmonic loading, Undamped system-damped system, Response to periodic loading -Fourier series expansion of the loading- response
to Fourier series loading Exponential form of Fourier series loading and response- Complex
frequency transfer functions.
Response to impulsive loads :- Suddenly applied load, sine wave impulse, rectangular impulse,
triangular impulse, spike loading, approximate analysis
Response to general dynamic loading:- Duhamel integral for undamped system unit impulse
response function numerical evaluation, response of damped system- numerical evaluation,
Numerical analysis in the frequency domain, fast Fourier transform analysis.
Multi degree of freedom system:- Two degree of freedom system equation of motion,characteristic equation, frequencies and mode shapes, coordinate coupling and choice of degree
of freedom, orthogonality of modes, natural coordinates, superposition of natural Modes,
response of two degree of freedom system to initial excitation, beat phenomenon, response to
harmonic excitation
Multi- degree of freedom system analysis of multi- degree of freedom system- mode
superposition analysis.
Distributed Parameter System: Partial differential equation of motion - Axial vibration ofprismatic bars - Elementary case of flexural vibration of beams - Beam flexure including axial
force effects. Orthogonality of modes- Normal Coordinates- Uncoupled Equations of flexible
vibration of beams.
Practical Vibration Analysis:- Determination of frequency by Raylieghs method, beam flexure selection of shape- improved Raylieghs method.
References1. Clough,R.W. and Penzien, J.,Dynamics of structures, McGraw Hill
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2. Chopra, A.K., Dynamics of structures Theory and Application to Earthquake Engg.,Prent. Hall.
3. Mario Paz, Structural Dynamics, CBS Publishers and Distributors4. IS 1893 Criteria for Earthquake Resistant Design of Structures.5. SP 22:Explanatory Handbook on Codes for Earthquake Engineering.6. Meirovitch L.,Elements of Vibration Analysis, Mc.Graw Hill.7. Thomson W.T., Theory of Vibration with Applications, CBS Publ.8. Craig, Jr. R.R., Structural Dynamics, John Wiley.
9. Hurty, W.C. and Rubinstein M.F.,Dynamics of Structures, Prentice Hall.
CORE SUBJECT-II
ADVANCED STRUCTURAL ANALYSIS
(PCE11C02)
L T P
3 - 1 0 = 4
Review of fundamental principles and classical methods of structural analysis.
Matrix methods of structural analysis: Stiffness and flexibility approach and theirapplication to trusses, continuous beams, plane and grid frames.
Influence lines for hyperstatic structures. Analysis of beams on elastic foundation.
Plastic Analysis of beams, frames and slabs, Introduction to Finite element method.
References:
1. Mukhopadhyay, M, Vibrations, Dynamics and Structural system , Oxfordand IBH
2. Neal B.G. The Plastic Methods of Structural Analysis, Chapman & Hall Ltd
1. Sinha& Gayen Advanced Theory of Structures, Dhanpat Rai & Sons2. Borg &Gennaro, Advanced Structural Analysis3. Madhu B. Kanchi, Matrix Method of Structural Analysis, Wiley Eastern
Limited
4. Grassie, James C. Analysis of Indeterminate Structures Longmans5. Pandit Gupta, Structural Analysis, Mc. Graw Hill
Elective Paper-I (PCE11E01)
(A)ADVANCED STRUCTURAL DESIGN
L T P
3 - 1 0 = 4
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Introduction: Design Philosophy, modeling of loads, material characteristics.
Reinforced Concrete: M- relationship: IS code, ACI code, Behavior of RC elementunder flexure, shear, torsion and combined axial load-bending moment, Provision of IS
ACI code.
Design of Special RCC structures: Design of RC member in tension, Design of
Chimney, Grid slab, Dome, Water tank, Folded plate.
Prestressed concrete: Introduction, Prestressed systems, Pre-tensioned and posttensioned members, Analysis, Losses in Prestressed concrete, Pressure line, Load
balancing concept, Factors influencing deflection, Analysis and design of statically
determinate prestressed concrete structure for flexure and shear, Statically indeterminatebeams.
Design of Prestressed Concrete Structures: Design of flexural members, Design forShear, bond and torsion. Design of End blocks and their importance.
References:
1. R. Ranganathan, Reliability analysis, Jaico Publishing House, 19992. S.U. Pillai and Devdas Menon, Reinforced concrete design, Tata Mcgraw Hill
Publishing company limited, New Delhi 1998.
3. R. Park and T. Pauley, Reinforced concrete structures19954. N. Krishna Raju, Prestressed concrete, Third Edition, Tata Mcgrow Hill
Publishing company limited, New Delhi 1995.5. E.H. Gaylord, C.N. Gaylord and J. E. Stellmeyer, Design of Steel Structures,
Mcgrow Hill 2000
6. S.N. Manohar, Tall Chimneys Tata Mcgrow Hill Publishing company limited,
New Delhi 1985.7. H.G. Harris and G.M. Sabnis, Structural Modelling and Experimental Techniques,
second Edition, CRC Press, 19998. E. Bray and R.K. Stanley, Non destructive Evaluation, CRC Press,2002.
(B) ADVANCED METAL STRUCTURES(PCE11E02)
L T P
3 - 1 0 = 4
Introduction - Plastic methods of analysis and design - plastic behavior under static and
cyclic loading - static, kinematic and uniqueness theorems - shape factors momentredistribution - Analysis of single and two bay portal frames - Plastic design with LRFD
concepts - LRFD with elastic analysis - Current and future design philosophies.
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Design of connections: Bolted connections - Failure modes of a joint - High strengthbolts - HSFG bolts - Seat angle and web angle connections - moment resistant
connections - semi rigid connections - Design of framed beam connection continuous
beam to beam connection.Welded connections - Stiffened beam seat connection - Moment resistant joint Tubular
connections - Parameters of an in plane joint - Hotspots - Welds in tubular joints
Curved weld length at intersection of tubes - SHS and RHS tubes - design parameters
Advance types of welded connections.
Design of light gauge steel structures: Introduction Types of cross sections Materials
Local and post buckling of thin elements Stiffened and multiple stiffenedcompression elements Tension members Beams and deflection of beams Combined
stresses and connections.
Design of industrial buildings: Design of members subjected to lateral loads and axial
loads - Sway and non-sway frames, bracings and bents - Rigid frame joints - Knees for
rectangular frames and pitched roofs - Knees with curved flanges - Valley joints Rigidjoints in multistorey buildings - Vierendeel girders.
Design of Aluminum Structures: Introduction Stress-strain relationship Permissiblestresses Tension members Compression members Laced and battened columns
Beams Local buckling of elements of compression Riveted and bolted connections.
References
1. Gaylord .,Design of steel structures, McGraw Hill, New York.2. Dayaratnam, P., Design of steel structures, Wheeler Pub.
3. Wie-Wen Yu.,Cold-Formed Steel Structures, McGraw Hill Book Company.4. SP : 6(5) :ISI Handbook for Structural Engineers - Cold Formed light gauge steel
structures.
5. SP : 6(6) :Application of plastic theory in design of steel structures.
6. IS : 801 : Code of Practice for use of Cold-Formed light gauge steel structuralmembers in general building construction.
7. Lothers,Advanced design in steel, Prentice Hall, USA.8. Chen, W.F., and Toma,., Advanced Analysis of Steel Frames.
(C)TALL STRUCTURES
(PCE11E03)L T P
3 - 1 0 = 4
Design philosophy- materials- loading- Gravity loading- Wind loading- Earthquake
loading-blast loading.
Behaviour of various structural systems- factors affecting growth, height and structural
form- High rise behaviour, rigid frames, braced frames, infilled frames, shear walls,
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coupled shear walls, wall frames, tubulars, cores, futrigger-braced and hybrid mega
system.
Analysis and design :- modeling for approximate analysis, Accurate analysis and
reduction techniques. Analysis of building as total structural systems considering overallintegrity and major subsystem interaction, Analysis for member forces, drift and twist,
computerised general three dimensional analysis- Shear wall frame interaction.
Structural elements :- Sectional shapes, properties and resisting capacity, deflection,
cracking. Prestressing, design for differential movement, creep, and shrinkage effects,temperature effects and fire resistance.
Stability of tall buildingsOverall buckling analysis of frames- P- Delta analysis- Translational, torsional instability,
out of plumb effects, effect of foundation rotation.
References
1. Taranath , B.S., Structural Analysis and design of Tall Building, TataMcGraw Hill.,
2. Wilf gang Schuller,High Rise Building Structures, John Wiley and Sons.
3. Lynn S. Beedle, Advances in Tall Buildings, CBS Publishers andDistributers, Delhi,
2. Brayan Stafford Smith, Alexcoull, Tall Building Structures, Analysis andDesign,,John Wiley and Sons, 1991
(D) STRUCTURAL RELIABILITY
(PCE11E04)
L T P
3 - 1 0 = 4
Concepts of structural safety
Basic Statistics:- Introduction, data reductionProbability theory: Introduction, random events, random variables, functions of random
variables, moments and expectation, common probability distributions.
Resistance distributions and parameters: - Introduction, Statistics of properties
ofconcrete, steel and other building materials, statistics of dimensional variations,
characterization of variables, allowable stresses based on specified reliability.
Probabilistic analysis of loads: gravity loads, wind loads
Basic structural reliability:- Introduction, computation of structural reliability. Level 2
Reliability methods: Introduction, basic variables and failure surface, first order secondmoment methods (FOSM)
Reliability based design: Introduction, determination of partial safety factors,
development of reliability based design criteria, optimal safety factors
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Monte Carlo study of structural safety: -General, Monte Carlo method, applications
Reliability of Structural system: Introduction, system reliability, modelling of structuralsystems, bounds of system reliability, reliability analysis of frames.
References
1. R. Ranganathan., Reliability Analysis and Design of Structures, Tata McGrawHill, 1990.
2. Ang, A. H. S & Tang, W. H., Probability Concepts in Engineering Planning and1. Design, Vol. I Basic Principles, John Wiley & Sons, 1975.2. Ang, A. H. S & Tang, W. H., Probability Concepts in Engineering Planning and3. Design, Vol. II Decision, Risks and Reliability, John Wiley & Sons, 1984.4. Jack R. Benjamin & C. Allin Cornell., Probability, Statistics and Decision for5. Engineers, McGraw-Hill.
(E) ROCK MECHANICS(PCE11E05)
L T P
3 - 1 0 = 4
Introduction.Classification and Index Properties of Rocks.Rock Strength and Failure Criteria.
Initial Stresses in Rocks and Their Measurement.
Planes of Weaknesses in Rocks.
Deformability of Rocks.Applications of Rock Mechanics in Engineering for Underground Openings.
Application of Rock Mechanics to Rock Slope Engineering.
Application of Rock Mechanics to Foundation Engineering.
References:
1. Richard E. Goodman Introduction to Rock Mechanics Rock Mechanics andEngineering-Charles Jaeger2. Richard E. Goodman & Gen- Hua Shi Block Theory and its Application to Rock
Engineering.
Elective Paper-II
(A)ADVANCE MATHEMATICS(PCE11E06)
L T P
3 - 1 0 = 4
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1. Calculus of Variations Variation and its properties Eulers equation
Conditional extreme Isoperimetric problems Functional dependant onfirst and higher order derivatives Functional dependent on functions of
several independent variables some applications Direct methods Ritz
and Kantorovich methods, Eulers finite difference method.
2. Laplace Transforms and Fourier Transforms.Application of Fourier Transform in solving initial and boundary value
problems. Laplace Equation. Heat equation and wave equation.
3. Hankels Transform, elementing properties of Hankel transforms, Hankel
inversion and transform theorems. Hankel transforms of derivatives of
functions. Parsevels theorem. Hankel transforms of fx
n
dx
df
xdx
fd2
2
2
2 1=+ .
4. Simulation Types, case studies in various fields using simulation
techniques, simulation softwares used, use of mathematical models based on
probabilistic and statistical methods.
Partial Differential Equations Formation of PDE. Solutions of PDE.
Equations solvable by direct integration. Linear equations of the first order.Non-linear equations of the first order. Charpits Method. HomogeneousLinear equations with constant coefficient. Non-Homo geneous Linear
equations. Non-Linear equations of the second order.
Solution of Parabolic and Hyperbolic equations Implicit and ExplicitSchemes, ADI methods, Non Linear parabolic equations Iteration method.
Solution of elliplic equation Jacobi method, Gauss - Seidel & SOR method.
Richardson method, RKF4.
5. Introduction to finite element method and its scope.
References1. Kreyszig Erwin, Advanced Engineering Mathematics, John Wiley & Sons (Asia)
Pvt Ltd.2. Krishnamurthy & Sen, Numerical Algorithms, Afiliated East-west press private
Limited, New Delhi.
3. Ramana, B. V., Higher Engineering Mathematics, The McGraw-Hill Companies,New-Delhi.
(B)NUMERICAL METHOD IN STRUCTURAL ANALYSIS(PCE11E07)
L T P
3 - 1 0 = 4
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Fundamentals of numerical methods: error analysis, differentiation, integration,
interpolation and extrapolation.
Solution of non linear algebraic and transcendental equations. Solutions of systems of
linear and non linear algebraic equations. Eigen value problems initial and boundaryvalue problems, use of finite difference, finite element and other numerical technique for
solving problems of equilibrium, stability and vibration of structure.
References:
1. J.B. Scarborough, Numerical Mathematical Analysis, Oxford & IBH PublishingCo Pvt., 2000
2. K.K. Jain, S.R.K. Iyengar and R.K. Jain Numerical Methods-problems andSolutions, Wiley Eastern Limited, 2001
3. R.W. Hamming, Numerical Methods for Scientists and Engineers, Mcgraw Hill,1998
4. J.H. Mathews and K.D. Fink, Numerical Methods using MATLAB, PearsonEducation, 2004
5. A.J. Hayter, Probability and Statistics, Duxbury, 2002.
(C) OPTIMIZATION IN ENGINEERING(PCE11E08)
L T P
3 - 1 0 = 4
Introduction.Problem formulation with examples.
Single Variable Unconstrained Optimisation Techniques Optimality Criteria.
Bracketing methods: Unrestricted search, Exhaustive search.
Region Elimination methods: Interval Halving methods, Dichotomous search, Fibonacci
method, Golden section method.
Interpolation methods: Quadratic Interpolation method, Cubic Interpolation method.
Gradient Based methods: Newton-Raphson method, Secant method, Bisection method.
Multi Variable Unconstrained Optimisation Techniques. Optimality Criteria.
Unidirectional Search.
Direct Search methods: Random search, Grid search, Univariate method, Hookes and
Jeeves pattern search method, Powells conjugate direction method, Simplex method.Gradient based methods: Cauchys (Steepest descent) method, Conjugate
gradient(Fletcher-Reeves) method, Newtons method, Variable metric (DFP)method,BFGS method.
Constrained Optimisation Techniques .Classical methods: Direct substitution method, Constrained variation method, method of
Lagrange multipliers, Kuhn-Tucker conditions.
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Linear programming problem: Standard form, Simplex method.
Indirect methods: Elimination of constraints, Transformation techniques, and Penaltyfunction method.
Direct methods: Zoutendijks method of feasible direction, Rosens gradient Projectionmethod.
Specialized Optimisation techniques Dynamic programming, Geometric
programming, Genetic Algorithms.
References
1. Rao S. S., Engineering Optimisation Theory and Practice, New AgeInternational.
2. Deb, K., Optimisation for Engineering Design Algorithms and examples,Prentice Hall.
1. Kirsch U., Optimum Structural Design, McGraw Hill.2. Arora J S.Introduction to Optimum Design, McGraw Hill3. Rajeev S and Krishnamoorthy C. S.,Discrete Optimisation of Structures usingGenetic Algorithms, Journal of Structural Engineering, Vol. 118, No. 5, 1992, 1223-
1250.
(D) NONLINEAR ANALYSIS(PCE11E09)
L T P
3 - 1 0 = 4
Tensor analysis, deformation and velocity fields, conservation laws, invariants, finite
strain theories, nonlinear constitutive equations, deformation and post buckling behaviour
of elastic arches, beams, plates and columns. Nonlinear oscillations and dynamic
stability, critical points, elements of functional analysis, linear spaces spectral theory,Eigen value problems bifurcation, applications
References:
3. Introduction to Rock Mechanics -Richard E. Goodman4. Rock Mechanics and Engineering-Charles Jaeger5. Block Theory and its Application to Rock Engineering-Richard E. Goodman,
Gen- Hua Shi
Laboratory ICement and Concrete Laboratory(PCE11P01)
L T P
0 - 0 3 = 2
Study of the effect of water/cement ratio on workability and strength of concrete - Effect
of aggregate/cement ratio on strength of concrete - Effect of fine aggregate/coarseaggregate ratio on strength and permeability of concrete - Study of Mix design methods -
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study of stress-strain curve of concrete - correlation between cube strength, cylinder
strength, split tensile strength and modulus of rupture - effect of cyclic loading on steel -Non-Destructive testing of concrete.
Laboratory II
Stress Analysis Laboratory(PCE11P02)
L T P0 - 0 3 = 2
Measurement of Strain: - Mechanical Strain Gauges- Electrical Straingauges- Extensometers and Compressometers
Measurement of Deflection:- Dial gauges - Linear Variable Differential Transducers
Principles of operations of UTM, hydraulic loading systems, force measuring devices etc.Study of the behaviour of structural materials and structural members- Casting and
testing of simple compression, tension and flexural members.
Introduction to Non Destructive Testing of RCC members.New Reinforced Cement Composites:- Introduction to Steel fiber reinforced concrete
Ferrocement Polymer concrete - Self Compacting Concrete High PerformanceConcrete.
Course Requirement
Number of suitable experiments will be designed involving the use of above instruments,
so that a student on successful completion of the course shall be in a position to use anyof these instruments for experiments and testing work. A student will be required to
conduct specified number of experiments and submit a report/record of such work. The
grades will be awarded based on the performance in the laboratory work, report/record ofexperiments and a viva-voce examination conducted at the end of the course.
SEMINAR(PCE11P03)
L T P
0 - 0 2 = 1
Each Student shall prepare a Report and present a Seminar on any topic related to thebranch of specialization under the guidance of a staff member. The student shall submit
typed copy of the paper to the Department. Grades will be awarded on the basis of
contents of the paper and the presentation.
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DETAIL
COURSE CURRICULUM
FOR
POSTGRADUATE PROGRAMME
M.TECH
INCIVIL ENGINEERING
(2nd Semester)
Specialization inStructural Engineering
NATIONAL INSTITUTE OF TECHNOLOGYAGARTALA
TRIPURA (WEST)
1
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M.TECH(STRUCTURAL ENGINEERING)
SECOND SEMESTER
Theory Subjects:
Sl.
No.
Subject
Code
Name of the Subject L T P Total Periods/
week
Credit
01 PCE12B01Basic
Core THEORY OF ELASTIC STABILITY 03 01 04 4
02 PCE12C01 ore
Subject-
IFINITE ELEMENT METHOD
03 01 04 4
03 PCE12C02 ore
Subject-
II
SEISMIC ANALYSIS AND DESIGN
OF STRUCTURES 03 01 04 4
04 PCE12E01-05
ElectivePaper-I
THEORY OF PLATES AND SHELLS
03 01 04 4
WIND ENGINEERING
SOIL STRUCTURE INTERACTION
PRESTRESSED CONCERETE
EXPERIMENTAL METHODS OF
STRUCTURAL ANALYSI
05 PCE12E06-12
ElectivePa
per-II
BRIDGE ENGINEERING
03 01 04 4
RANDOM VIBRATION
STRUCTURAL HEALTH
MONITORING
MECHANICS OF COMPOSITE
STRUCTUREROCK SLOPE STABILITY
ANALYSIS
CONSTRUCTION MANAGEMENTAND QUALITY CONTROL
BEHAVIOUR OF CONCERETESTRUCTURES
Practical/Sessional Subjects:
Sl.
No.
Subject CodeName of the Subject L T P/S
Total
Periods/weekCredit
05 PCE12P01 Project Preliminaries 00 00 03 03 2
06 PCE12P02 Structural Engineering Laboratory 00 00 03 03 2
07 PCE12P03 Computer aided design Laboratory 00 00 03 03 2
08 PCE12P04 Comprehensive Viva-Voce 00 00 00 00 1
Total Contact Lectures per week= 20
Total credit=27
Each Lecture Period is of 1hour
2
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ELECTIVE SUBJECTS
Sl.
No
Subject
Code
Name of the Subject L T P Number of
lecture/Week
Total
Credit
Elective I
01 PCE12E01 THEORY OF PLATES AND SHELLS 03 01 04 04
02 PCE12E02 WIND ENGINEERING 03 01 04 04
03 PCE12E03 SOIL STRUCTURE INTERACTION 03 01 04 04
04 PCE12E04 PRESTRESSED CONCERETE
05 PCE12E05 EXPERIMENTAL METHODS OF
STRUCTURAL ANALYSI
03 01 04 04
Elective II
06 PCE12E06 BRIDGE ENGINEERING 03 01 04 04
07 PCE12E07 RANDOM VIBRATION 03 01 04 04
08 PCE12E08 STRUCTURAL HEALTH MONITORING 03 01 04 04
09 PCE12E09 MECHANICS OF COMPOSITE
STRUCTURE
03 01 04 04
10 PCE12E10 ROCK SLOPE STABILITY ANALYSIS
11 PCE12E11 CONSTRUCTION MANAGEMENT ANDQUALITY CONTROL
12 PCE12E12 BEHAVIOUR OF CONCERETE
STRUCTURES
3
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BASIC CORE SUBJECT
THEORY OF ELASTIC STABILITY(PCE12B01)
L T P
3 - 1 0 = 4Concepts and different models of stability Mathematical aspects and Fredholm alternatives deflection
of beam-columnDerivation of stability matrix for matrix displacement methodApproximate stability
matrix for determining critical loadFinite element approach for stability of trusses and frames -- Effect of
shear deformation
Torsional buckling of thin-walled open sections Lateral buckling of beams.
Elasto-Plastic buckling of columns. Influence of locked stresses on bucklingBuckling of rings asymmetric instability of arches
Buckling of rectangular plates buckling of plates with holes Post buckling deformation
Local buckling of thin cylinders in axial compression growth of imperfections and its influence on local
stability imperfection sensitivity.
Path tracking in displacement-load space for locating critical point and post buckling continuation
Introduction to dynamic stability
REFERENCES:1. Timoshenko, S.P., and Gere, J.M., Theory of Elastic Stability, McGraw Hill,
Singapore.
2. Chajes, A., Principles of Structural Stability Theory, Prentice Hall Inc., Englewood Cliffs, New
Jersey.3. Bolotin, V. V., The Dynamic Stability of Elastic Systems Holden-Day,INC, San Francisco,
London, Amsterdam.
4. Ziegler, Hans, Principles of Structural stability, Blaisdell Publishing Company, Toronto.
5. Brush, D.O., and Almorth, B.O.,Buckling of Bars, Plates and Shells, McGraw Hill.6. Kumar, A., Stability of Structures, Allied Publishers Limited.
7.
Iyengar, N.G.R., Structural Stability of Columns and Plates, East West Press.8. Naschie, Stress, Stability and Chaos in structural Engineering-An Energy Approach, Mc Graw
Hill Book Company
CORE SUBJECT-IFINITE ELEMENT METHOD
(PCE12C01)L T P
3 - 1 0 = 4
INTRODUCTION
Boundary Value Problem - Approximate Solution - Variational and Weighted Residual Methods - Ritz andGalerkin Formulations - Concepts of Piecewise Approximation and Finite Elements - Displacement and
Shape Functions - Weak Formulation - Minimum Potential Energy - Generation of Stiffness Matrix and
Load Vector.
STRESS ANALYSISTwo Dimentional problems - Plane Stress, Plain Strain and Axisymmetric Problems - Triangular and
Quadrilateral Elements - Natural Coordinates - Isoparametric Formulation - Numerical Integration - Plate
Bending and Shell Elements - Brick Elements - Elements for Fracture Analysis.
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MESHING AND SOLUTION PROBLEMSHigher Order Elements - p and h Methods of refinement - IIL conditioned Elements - Discretization Errors
-Auto and Adaptive Mesh Generation Techniques - Error Evaluation.
NONLINEAR AND VIBRATION PROBLEMSMaterial and Geometric Nonlinearity - Methods of Treatment - Consistent System Matrices Dynamic
Condensation - Eigen Value Extraction.
THERMAL ANALYSISApplication to Thermal analysis Problems.
PRACTICALS
REFERENCES:
1. Mukhopadhyay, M, Vibrations, Dynamics and Structural system , Oxford and IBH2. Zeinkiewicz , O.C. Finite element method O.C., Tata Mc Gra Hill,1988.
3. Zienkiewicz & Taylor, The Finite Element method- Vol 1, Mcgraw-Hill International Editions
4. Zienkiewicz & Taylor, The Finite Element method- Vol II, Mcgraw-Hill International Editions.
5. Reddy, J.N., An Introduction to the Finite Element method, Mcgraw-Hill International Editions
6. Krishna Murthy, C.S., Finite element Analysis- Theory and programming Tata Mc Gra Hill.
7. Cook, R.D. Concepts and Applications of Finite Element Analysis, John Willey & Sons8. Zienkiewicz & Taylor, The Finite Element method- Vol 3, Mcgraw-Hill International Editions
9. Maurice Petyt, Introduction to Finite Element Vibration analysis, Cambridge University Press.
10. Yang, T. Y., Finite Element Structural Analysis, PHI11. Rao, S. S., The Finite Element Method in Engineering, Pergamon Press.
12. Seshu, P., Finite element Analysis PHI
CORE SUBJECT-IISEISMIC ANALYSIS AND DESIGN OF STRUCTURES
(PCE12C02)L T P
3 - 1 0 = 4
Introduction to Earthquake:
Interior of earth; Causes, strength and effects of earthquakes; seismic waves; Measurements of earthquakes.
Seismic response of soils and structures: Dynamic properties of soils, site response to earthquake,
Seismic response of soil-structure system; seismic consideration for foundation; Elastic seismic response ofstructures; Non-linear seismic response of structures; level of damping in different structures; Interaction of
frames and infill panels; Method of seismic analysis of structures.
Earthquake resistant Design Philosophy
Criteria for earthquake resistant design; Principles of reliable seismic behavior- form, materials and failure
modes; specific structural forms for earthquake resistance-moment-resisting frames, shear wall,concentrically braced frames, hybrid structural system.
Energy isolating and dissipating devices.
Earthquake resistant design of structures
Seismic response of masonry, Design and construction details for reinforced masonry.
Seismic response of reinforced concrete, Design and Detailing of Reinforced concrete Structures.
Restoration and Strengthening.
REFERENCES:
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1. Paulay, T & Priestley, Seismic design of RC and masonry buildings John Wiley & Sons, 1996.
2. Blume, J.A. ,Design of multi-storey RC buildings for earthquake motions Newmark and Corning
Portland Cement Association.
3. Dowrick, D.J., Earthquake resistant design., John Wiley & Sons.
4. Agarwal & Shrikande, Earthquake Resistant Design of Structures, PHI5. I.S. 1893 - 2002, Criteria for Earthquake Resistance design of Structures.
6. IS.13920 1993, Ductile detailing of Reinforced concrete structures subjected to seismic forces, Bureauof Indian Standards,New Delhi.
ELECTIVE PAPER-I
(A) THEORY OF PLATES AND SHELLS(PCE12E01)
L T P
3 - 1 0 = 4Introduction:- Assumptions in the theory of thin plates Pure bending of Plates Relations between
bending moments and curvature - Particular cases of pure bending of rectangular plates, Cylindricalbending - immovable simply supported edges Synclastic bending and Anticlastic bending Strain energy
in pure bending of plates in Cartesian and polar co-ordinates Limitations.
Laterally Loaded Circular Plates:- Differential equation of equilibrium Uniformly loaded circular plates
with simply supported and fixed boundary conditions Annular plate with uniform moment and shear
force along the boundaries.
Laterally Loaded Rectangular Plates: - Differential equation of plates Boundary conditions Navier
solution for simply supported plates subjected to uniformly distributed load and point load Levys methodof solution for plates having two opposite edges simply supported with various symmetrical boundary
conditions along the other two edges loaded with u. d. l. Simply supported plates with moments
distributed along the edges - Approximate Methods.
Effect of transverse shear deformation - plates of variable thickness Anisotropic plates- thick plates-orthotropic plates and grids - Large Deflection theory .
Deformation of Shells without Bending:- Definitions and notation, shells in the form of a surface ofrevolution, displacements, unsymmetrical loading, spherical shell supported at isolated points, membrane
theory of cylindrical shells, the use of stress function in calculating membrane forces of shells.
General Theory of Cylindrical Shells:- A circular cylindrical shell loaded symmetrically with respect to its
axis, symmetrical deformation, pressure vessels, cylindrical tanks, thermal stresses, inextensionaldeformation, general case of deformation, cylindrical shells with supported edges, approximate
investigation of the bending of cylindrical shells, the use of a strain and stress function, stress analysis of
cylindrical roof shells.
References1. S.P Timoshenko and S.W Krieger, Theory of Plates and Shells, McGraw Hill
2. R. Szilard, Theory and Analysis of Plates Classical Numerical Methods, Prentice Hall inc
3. N.K Bairagi, Plate Analysis, Khanna Publishers, New Delhi.4. P.L. Gould analysis of Shells and Plates, Springer-Verlag, New York, 1988.
(B) WIND ENGINEERING(PCE12E02)
L T P
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3 - 1 0 = 4
Climatology and meteorology of the Earths boundary layer. Wind characteristics, extreme wind analysis,
bluff-body aerodynamics, wind flow around buildings and structures, wind loading codes, Basicaerodynamics, Structural dynamics, and principles of stochastic loadings applicable to the wind
engineering of structures. Wind tunnel modeling of buildings and bridges. Aero elastic and other special
problems.
REFERENCES:
5. Wind Effects on Structures: Fundamentals and Application to Design E Simiu, R H.Scanlan John Wiley & Sons, 1996.
(C) SOIL STRUCTURE INTERACTION
`` (PCE12E03)L T P
3 - 1 0 = 4
Soil-Foundation Interaction
Introduction to soil-Foundation interaction problems, soil behaviour, Foundation behjaviour, Interface
behaviour, Scope of soil foundation interaction analysis, soil response models, Winkler, Elasticcontinuum,Two parameter elastic models, Elastic plastic behaviour, Time dependent behaviour .
Beam on Elastic Foundation
Infinite beam, Two parameters, Isotropic elastic half space, Analysis of beams of finite length,
Classification of finite beams in relation to their stiffness
Plate on elastic medium
Infinite plate,Winkler,Two parameters, isotropic elastic medium, Thin and thick plates, Analysis of finiteplates, rectangular and circular plates, Numerical analysis of finite plates, simple solutions
Elastic Analysis of PileElastic analysis of single pile, Theoretical solutions for settlement and load distributions, analysis of pile
group , Interaction analysis, Load distribution in groups with rigid cap.
Laterally loaded pile
Load deflection prediction for laterally loaded piles, Subgrade reaction and elastic analysis, Interactionanalysis, Pile raft system, Solutions through influence charts
References:
1. Selva durai, A.P.S.., Elastic Analysis of Soil Foundation Interaction,Elsevier,19792. Poulos, H.G., and Davis,E.H., Pile Foundation Analysis and Design, John Wiley,19802. Scott,R.F.,Foundation Analysis,Prentice Hall,19813. Structure Soil Interaction - State of Art Report,Institution of Structural
Engineers,1978.
4. ACI 336, Suggested Analysis and Design Procedures for combined footings and Mats,American Concrete Institute, Delhi,1988
(C) PRESTRESSED CONCERETE(PCE12E04)
L T P
3 - 1 0 = 4
INTRODUCTION AND CODAL PROVISIONS
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Principles of Prestressing - types and systems of prestressing, need for High Strength materials, Analysis
methods losses, deflection (short-long term), camber, cable layouts. Behaviour under flexure - codal
provisions (IS, British ACI and DIN), ultimate strength.
DESIGN PRINCIPLES FOR FLEXURE SHEAR BOND AND END BLOCKSDesign of flexural members, Design for Shear, bond and torsion. Design of End blocks and their
importance. Design of tension members - application in the design of prestressed pipes and prestressed
concrete cylindrical water tanks.
DESIGN OF COMPRESSION MEMBERSDesign of compression members with and without flexure - its application in the design piles, flagmasts
and similar structures.
COMPOSITE BEAMSComposite beams - analysis and design, ultimate strength - their applications. Partial prestressing - its
advantages and applications.
CONTINUOUS BEAMSApplication of prestressing in continuous beams, concept of linear transformation, concordant cable profile
and cap cables.
DESIGN OF SPECIAL STRUCTURESSpecial structures like prestressed folded plates, prestressed cylindrical shells, prestressed concrete poles.
References
1. Prestressed Concrete by Krishna Raju, Tata McGraw Hill Publishing Co. 2nd Edition, 1988.
2. Fundamentals of Prestressed Concrete by N.C.Sinha & S.K.Roy S.Chand & Co., 1985.
References:
1. T.Y.Lin, Design of Prestressed Concrete Structures, John Wiley and Sons, Inc 1960.
2. Leonhardt.F., Prestressed Concrete, Design and Construction, Wilhelm Ernst and Shon, Berlin, 1964.
3. Freyssinet, Prestressed Concrete
4. Military Engineers Hand Book
5. Evans, R.H. and Bennett, E.W., Prestressed Concrete, Champman and Hall, London, 1958.(E) EXPERIMENTAL METHODS OF STRUCTURAL ANALYSI(PCE12E05)
L T P
3 - 1 0 = 4Introduction: Theories of similarities, Dimensional analysis, Model and analogies- Classification and
Equivaience, Design of models distorted models. Ultimate strength models.Mechanical, Electrical,Optical and acoustic methods of measurement of static and dynamic quantities.
Transducers, Photoelasticity and photoelastic coating techniques. Brittle quoting and moir method. Non-
destructive testing. In-situ tests. Short term and long term methods.
References:
1. Dally &reily, Experimental stress Analysis2. Dove &Admam, Experimental stress Analysis
ELECTIVE PAPER-II
(A)BRIDGE ENGINEERING(PCE12E06)
L T P
3 - 1 0 = 4
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Introductionclassification and components of bridges layout and planning Structural forms of bridge
decks grillage analysis of slab decks, beam and slab decks, cellular decks.
Standard specifications for bridges IRC loadings for road bridges standards for railway bridges design
of RC slab, skew slab and box culverts. Design of T beam bridges balanced cantilever bridges rigidframe bridges Arch bridges bow string girder bridges.
Design of plate girder bridges steel trussed bridges Introduction to long span bridges: cable stayed
bridges and suspension bridges instability.
Forces on piers and abutments Design of piers and abutments types of wing walls types of bearings
design of bearings.
References1. E.C. Hambly,Bridge deck behaviour, Chapman and Hall, London
2. E.J. OBrien and D.L. Keogh,Bridge deck analysis, E& FN Spon, New York3. D.Johnson Victor, Essentials of bridge engineering, Oxford & IBH publishing Co. Ltd., New
Delhi.
4. N.Krishna Raju,Design of bridges, Oxford & IBH publishing Co. Ltd., New Delhi.
(B) RANDOM VIBRATION(PCE12E07)
L T P3 - 1 0 = 4
Basic Theory of Stochastic Processes (A review): Introduction, statistics of stochastic
processes, ergodic processes, some properties of the correlation functions, spectralanalysis, Wiener-Khintchine equation.
Stochastic Response of Linear SDOF Systems: Deterministic dynamics, evaluation ofimpulse response function and frequency response function, impulse response function
and frequency response function as Fourier Transform pairs, stochastic dynamics,
response to stationary excitation, time domain analysis, frequency domain analysis, level
crossing, peak, first passage time and other characteristics of the response of SDOFSystems
Linear systems with multiple inputs and outputs: Linear MDOF Systems, uncoupled
modes of MDOF systems, stochastic response of linear MDOF Systems time domainand frequency analysis.
Stochastic response of linear continuous system.
Response of non-linear systems to random excitation: Approach to problems, Fokker-
Plank equation, statistical linearization, perturbation and Markov Vector Methods.
Fatigue damage of structure due to random loads.
References
1. Nigam N. C.,Introduction to Random Vibrations, MIT Press, Cambridge, USA,1983.2. Loren D Lutes & Shahram Sarkani., Stochastic Analysis of Structural and
Mechanical Vibrations, Prentice Hall, NJ, 1997.
3. J Solnes, Stochastic Processes & Random Vibration, Theory and Practice, John Wiley,1997
4. Lin, Y. K., Probabilistic Theory in Structural Dynamics, McGraw Hill.
5. Bendat & Piesol.,Random Data Analysis and Measurement Procedure, John Wiley, 1991.6. 6. Meirovitch, L.,Elements of Vibration Analysis, McGraw Hill, 1986.
7. Papoulis, A., Probability, Random Variables and Stochastic Processes, McGraw Hill, 1991.
8. Ray W Clough & Joseph Penzien,.Dynamics of Structures, McGraw Hill, 1993.9.
(C)STRUCTURAL HEALTH MONITORING
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(PCE12E08)
L T P
3 - 1 0 = 4
1. Review of Structural Modelling and Finite Element Models: Modelling for damageand collapse behaviour of structures, finite element modelling, theoretical prediction of
structural failures.
2. Review of Signals, Systems and Data Acquisition Systems: Frequency and timedomain representation of systems, Fourier/Laplace transforms, modelling from frequency
response measurements, D/A and A/D converters, programming methods for data
acquisition systems.
3. Sensors for Health Monitoring Systems: Acoustic emission sensors, ultrasonic sensors,piezoceramic sensors and actuators, fibre optic sensors and laser shearography
techniques, imaging techniques.
4. Health Monitoring/Diagnostic Techniques: Vibration signature analysis, modal
analysis, neural network-based classification techniques.
5. Integrated Health Monitoring Systems: Intelligent Health Monitoring Techniques,
Neural network classification techniques, extraction of features from measurements,
training and simulation techniques, connectionist algorithms for anomaly detection,multiple damage detection, and case studies.
6. Information Technology for Health Monitoring: Information gathering, signal analysis,information storage, archival, retrieval, security; wireless communication, telemetry, real
time remote monitoring, network protocols, data analysis and interpretation.
7. Project Based Health Monitoring Techniques: Health monitoring techniques based on
case studies, practical aspects of testing large bridges for structural assessment, optimalplacement of sensors, structural integrity of aging multistorey buildings, condition
monitoring of other types of structures.
References
1. Philip, W., Industrial sensors and applications for condition monitoring, MEP, 1994.2. Armer, G.S.T (Editor), Monitoring and assessment of structures, Spon, London, 2001.
3. Wu, Z.S. (Editor), Structured health monitoring and intelligent infrastructure,
Volumes 1 and 2, Balkema, 2003.4. Harris, C.M., Shock vibration handbook, McGraw-Hill, 2000.
5. Rao, J.S., Vibratory condition monitoring of machines, Narosa Publishing House,
India, 2000.
(D) MECHANICS OF COMPOSITE STRUCTURE(PCE12E09)
L T P3 - 1 0 = 4
Introduction: - Composite beams- Elastic behaviour of composite beams- No interactioncase-Full interaction case-Shear connectors-Characteristics of shear connectors-Ultimate
load behaviour-Serviceability limits-Basic design considerations-Design of composite
beams.
Composite floors: - Structural elements-Profiled sheet decking-Bending resistance-
Serviceability criteria-Analysis for internal forces and moments.
Composite columns: - Materials-Structural steel-Concrete-Reinforced steel-Compositecolumn design-Fire resistance-Combined compression and uniaxial bending
Continuous beams and slab Hogging moment regions of composite beams-Vertical shear
and moment-Shear interaction-Global analysis of continuous beams-Design strategies
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References1 Johnson,R.P, Composite Structures of Steel and
Concrete,Vol.1Beams,Slabs,Columns and Frames in Buildings, Oxford Blackwell
Scientific Publications, London.2INSDAG teaching resource for structural steel design, Vol 2, INSDAG, Ispat
Niketan, Calcutta.
(E) ROCK SLOPE STABILITY ANALYSIS
(PCE12E10)
L T P3 - 1 0 = 4
Problem Definition and Landslide Classification
Rock Slope Engineering
Geomechanical Characterisation of DiscontinuitiesShear Strength
Ground Water Flow in Rock Mass
Geomechanical Model
Rock falls, Topples and BucklesSliding Phenomena Analysis
Dynamic Equilibrium Equation MethodStabilization and Protection Methods
References:
1. Rock Slope Stability Analysis- Gian Paolo Giani, A. A.
BALKEMA/ROTTERDAM/BROOKFIELD
2. Slope Stability and Stabilization Methods -Lee W. Abramson, Thomas S. Lee, Sunilsharma, Glenn M. Boyce, John Wiley &Sons.Inc
3. Block Theory and its Application to Rock Engineering -Richard E. Goodman Gen-Hua
Shi, PHI,Inc
(F) CONSTRUCTION MANAGEMENT AND QUALITY CONTROL
(PCE12E11)
L T P
3 - 1 0 = 4
Systems approach - Overview of Management objectives - Project Management - ConstructionManagement through Network analysis - Cost optimisation - Resource planning - Updating and Project
control - Construction Cost Engineering - cost controls - Project cost forecasting - Principles of value
engineering - Break-down analysis - Cost modelling technique - Related Ratio Energy modelling - Lifecycle cost approach - Contracts, Specifications and Law - Integrated Construction Management
Information systems - MIS-PMIS - Organising Human Resources - Role of Computers in Construction
Industry: - Quality Control in Construction projects
REFERENCES:
1. Project Management - A systems approach to Planning, Scheduling and Controlling - HeroldKerzner.
2. Fundamentals of Construction Management and Organisation - K.Waker, Ateraih and Jose
M.Grevarn.3. Construction Cost Engineering Hand Book - Anghel Patrason.
4. Value Engineering in Construction Industry - Dell Isola
(G)BEHAVIOUR OF CONCERETE STRUCTURES(PCE12E12)
L T P
3 - 1 0 = 4
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Limit State Design Philosophy Behaviour of Columns Biaxial bending Interaction surfaces Shear
and Torsion Modes of failure Moment curvature diagrams Ductility of R.C. members Confined
concrete Yield line theory of slabs- Statically Indeterminate Pre-stressed Concrete Structures Cable
profile Concordant cable and linear Transformation Combined shear, Bending Moment and Torque-
Principles of detailing Strut and Tie models.
References
1. R.C.C. Structures Park & Paulay2. Reinforced and prestressed concerete structures Kong and Evans, ELBS
3. Prestressed concerete T.Y.Lin, McGraw hill publication.
Project Prelimineries(PCE12P01)
L T P
0- 0 3 = 2Each student will be given a Thesis/Project problem at the begining of Second Semester. He/She will work
on the literature survey, scope of work, equipment development etc. and submit a report/dissertation. Themain Thesis/Project work will, however, be done in Third and Fourth Semester.
Laboratory -III
STRUCTURAL ENGINEEERING LABORATORY(PCE12P02)
L T P
0 0 3 = 2
Study of behaviour of Beams under flexure Under Reinforced, Balanced and Over Reinforced Beams-
Study of Shear- Effect of Shear Span to Depth ratio- Torsion- Testing of Beams under Pure Torsion-Testing of Prestressed Concrete Beams.
REFERENCES:
1. Concrete technology- Neveli Pearson Publishers, 20002. Concrete Technology M.S. Shetty S. Chand and Co., 2001
Laboratory -IV
COMPUTER AIDED DESIGN LAB
(PCE12P03)
L T P
0 0 3 = 3Hands on experience on application software , STAAD, ANSYS, ABACUS, MIDAS - Development of
software and application to Structural Engg Problems.
Comprehensive Viva-Voce
(PCE12P04)L T P
0 0 0 = 1
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13
Viva-voce will be conducted for each of the post graduate students at the end of the Second Semester in the
department by the board of examiners constituted by the Geotechnical Engineering Section of Civil
Engineering Department.
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DETAILCOURSE CURRICULUM
FORPOSTGRADUATEPROGRAMME
M.TECHIN
CIVILENGINEERING(3
rd&4th SEMESTER)
SpecializationinStructuralEngineering
NATIONALINSTITUTEOFTECHNOLOGYAGARTALATRIPURA(WEST)
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NATIONAL INSTITUTE OF TECHNOLOGY, AGARTALA
CIVIL ENGINEERING DEPARTMENT
SYLLABUS FOR M.TECH
THIRD & FOURTH SEMESTER
Subjects:
Sl.
No.
Subject Code Name of the Subject L T PTotal
Periods/weekCredit
01 PCE13P01 Project & Thesis 15
02 PCE14P01 Project & Thesis
20
Total credit=35
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DETAIL
COURSE CURRICULUM
FORPOSTGRADUATE PROGRAMME
M.TECH
IN
CIVIL ENGINEERING
Specialization in
Geotechnical Engineering
NATIONAL INSTITUTE OF TECHNOLOGYAGARTALA
TRIPURA (WEST)
NATIONAL INSTITUTE OF TECHNOLOGY, AGARTALA
CIVIL ENGINEERING DEPARTMENT
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Geotechnical Engineering
FIRST SEMESTER
Theory Subjects
Sl.
No.
Subject Code
Name of the Subject
Periods/Week Total
Periods/
Week
Credi
tL T P
1. PCE21B01
Basic
Core 03 01 00 04 4
2. PCE21C01Core
Subjec
t-
I 03 01 00 04 4
3. PCE21C02
Core
Subject-
II03 01 00 04 4
4. PCE21E01-05
Elective
Paper-I
03 01 00 04 4
5. PCE21E06-10
Elective
Paper-II
03 01 00 04 4
Practical Subjects
Sl.
No.Subject Code Name of the Subject
Periods/WeekTotal
Periods/WeekCredit
L T P
6. PCE21P01Soil Mechanics
Laboratory00 00 03 03 2
7. PCE21P02Foundation Engineering
Laboratory00 00 03 03 2
8. PCE21P03 Seminar 00 00 02 02 1
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SECOND SEMESTER
Theory Subjects
Sl.
No.
Subject Code
Name of the Subject
Periods/WeekTotal
Periods/WeekCredit
L T P
1. PCE22B01 Basic Core 03 01 00 04 4
2. PCE22C01 Core Subject - I 03 01 00 04 4
3. PCE22C02 Core Subject - II 03 01 00 04 4
4. PCE22E01-06 Elective Paper-I 03 01 00 04 4
Practical Subjects
Sl.
No.
Subject Code
Name of the Subject
Periods/weekTotal
Periods/weekCredit
L T P
5.PCE22P01 Project Preliminaries
00 00 04 04 4
6. PCE22P02 Foundation Design and
Detailing
00 00 03 03 2
7.PCE22P03 Computer Aided
Geotechnical Design
Laboratory
00 00 02 02 2
8. PCE22P04Comprehensive Viva-voce
00 00 00 00 1
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THIRD SEMESTER
Practical Subjects
Sl.
No.
Subject CodeName of the
Subject
Periods/Week
Total
Periods/WeekCredit Marks
L T P
1. PCE23P01 Project & Thesis 00 00 Full Full 15 200
FOURTH SEMESTER
Practical Subjects
Sl.
No.Subject Code Name of the Subject
Periods/WeekTotal
Periods/WeekCredit
L T P
1. PCE24P01 Project & Thesis 00 00 Full Full 20
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Postgraduate Programme in Geotechnical Engineering
COURSE STRUCTURES WITH SUBJECT DETAILS FOR M.TECH.
Total Credits = 85; Basic Core Credits = 08; Core Credits = 16; Elective Credits = 12; Laboratory = 08;Project preliminaries and Seminar = 05; Comprehensive Viva voce = 01; and Project & Thesis = 35.
FIRST SEMESTER No. of Classes/Week
Total
Credits
Sl.
No.Subject Code Name of the Subject
Lecture Tutorial Practical
1. PCE21B01Basic
Core
Advance Mathematics 03 01 004
2 PCE21C01 Core
Subj
ect-I
Mechanics of Soil 03 01 00 4
3. PCE21C02Core
Subject-II
Soil Dynamics and Machine
Foundations03 01 00 4
4.
PCE21E01
ElectivePaper-I
Optimization in
Engineering
03 01 00 4
PCE21E02 Ground Improvement
Technique
PCE21E03Numerical methods and
computer programming in
Engineering
PCE21E04Elastic Analysis in
Geotechnical Engineering
PCE21E05 Advanced Structural Design
5.
PCE21E06
Electiv
ePaper-II
Reinforced Soil Structures
03 01 00 4
PCE21E07Fuzzy logic and Artificial
intelligence in Civil
Engineering Applications
PCE21E08 Pavement Engineering
PCE21E09 Rock Mechanics andTunnelling
PCE21E10Soil Exploration and
Analysis of Foundation
6. PCE21P01 Soil Mechanics Laboratory 00 00 03 2
7. PCE21P02Foundation Engineering
Laboratory00 00 03 2
8. PCE21P03 Seminar 00 00 02 1
Total 15 05 08 25
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SECOND SEMESTER No. of Classes/Week
Total
Credits
Sl.
No.Subject Code Name of the Subject
Lecture Tutorial Practical
1. PCE22B01Basic
Cor
e
Finite Element Method 03 01 00 4
2. PCE22C01Core
Subject-I
Advanced Foundation
Design03 01 00 4
3. PCE22C02Core
Subject-II
03 01 00 4Soil Structure
Interaction
4.
PCE22E01
ElectivePaper-I
Instrumentation and
Case Histories in Geo-technical Engineering
PCE22E02 Environmental Geo-
technique
03 01 00 4
PCE22E03Earthquake Geotechnical
Engineering
PCE22E04 Computer Aided Design
Retaining StructuresPCE22E05 and Underground
Construction
PCE22E06 Advanced soilMachanics.
5. PCE22P01 Project Preliminaries 00 00 04 4
6. PCE22P02 Foundation Design and Drawing 00 00 04 2
7. PCE22P03 Computer Aided Geotechnical
Design Laboratory00 00 04 2
8. PCE22P04 Comprehensive Viva-voce 00 00 00 1
Total 12 04 12 25
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THIRD SEMESTER No. of Classes/Week
Total
Credits
Sl.
No.Subject Code Name of the Subject
Lecture Tutorial Practical
1. PCE23P01 Project & Thesis 00 00 Full 15
Total 00 00 Full 15
FOURTH SEMESTER No. of Classes/Week
TotalCredits
Sl.
No. Subject Code Name of the SubjectLecture Tutorial Practical
1. PCE23P04 Project & Thesis 00 00 Full 20
Total 00 00 Full 20
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FIRST SEMESTER
Theory Subjects
Advanced Mathematics
(PCE21B01)
Calculus of Variations Variation and its properties Eulers equation Conditional
extreme Isoperimetric problems Functional dependant on first and higher order
derivatives Functional dependent on functions of several independent variables some
applications Direct methods Ritz and Kantorovich methods, Eulers finite difference
method.
Laplace Transforms and Fourier Transforms.
Application of Fourier Transform in solving initial and boundary value problems. Laplace
Equation. Heat equation and wave equation.
Hankels Transform, elementing properties of Hankel transforms, Hankel inversion and
transform theorems. Hankel transforms of derivatives of functions. Parsevels theorem.
Hankel transforms of fx
n
dx
df
xdx
fd2
2
2
2 1=+ .
Simulation Types, case studies in various fields using simulation techniques, simulation
softwares used, use of mathematical models based on probabilistic and statistical methods.
Partial Differential Equations Formation of PDE. Solutions of PDE. Equations solvable by
direct integration. Linear equations of the first order. Non-linear equations of the first order.
Charpits Method. Homogeneous Linear equations with constant coefficient. Non-Homo
geneous Linear equations. Non-Linear equations of the second order.
Solution of Parabolic and Hyperbolic equations Implicit and Explicit Schemes, ADI
methods, Non Linear parabolic equations Iteration method. Solution of elliplic equation
Jacobi method, Gauss - Seidel & SOR method. Richardson method, RKF4.
Introduction to finite element method and its scope.
References
To be informed later on.
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CORE SUBJECT-I
Mechanics of Soil
(PCE21C01)
Introduction, formation of soil, clay mineralogy, structures of common clay
minerals.Identification and classification of soil, soil weight volume relationship, index
properties of soils, surface tension and capillary phenomenon. measurement of capillary rise
in soil, soil moisture, soil-water potential, measurement of soil-water potential.
Mechanism of swelling potential and pressure. Soil compaction, standard and modified
Proctor compaction, theories of soil compaction; compaction control in field. Permeability,
Darcys law, Theories of wells, flownets and their properties, seepage flownet in dams,
flownet by relaxation method, seepage forces, uplift, piping phenomenon, problems.
Introduction. Consolidation of soils. Terzaghis theory of one dimensional consolidation,
application to geotechnical problems. Two and three dimensional consolidation of soils,
secondary consolidation. Shear strength of soils; unsaturated soil Skempton pore pressure
theory, compressibility of unsaturated soil, Rowes stress dilatancy theory. Different shear
parameters; special consolidation and shear tests, application to geotechnical problems;
Elastic stresses in soil; Stress-strain behaviour of soils; Mohr Circle of Stress; Principal
Stresses. Stress distribution in homogeneous, non-homogeneous, layered and anisotropic
deposits. Effect of non-linearity. Review of classical earth pressure theories and trial wedge
method for c- soils; Stability of slopes; stability number, method of slices.
References
1. Atkinson, J.H. and Bransby, P.L, The Mechanics of Soils: An introduction to critical soil
mechanics, McGraw Hill, 1978.
2. Atkinson J. H, An introduction to the Mechanics of soils and Foundation, McGraw- Hill
Co., 1993.
3. Das, B. M., Advanced Soil Mechanics, Taylor and Francis, 2nd Edition, 1997
4. Wood, D.M.,Soil Behavior and Critical State Soil Mechanics, Cambridge University
Press, 1990.
5. Craig, R. F., Soil Mechanics, Van Nostrand Reinhold Co. Ltd., 1987.
6. Terzaghi, K., and Peck, R. B., Soil Mechanics in Engineering Practice, John Wiley &
Sons, 1967.
7. Lambe, T. W. and Whitman, R. V., Soil Mechanics, John Wiley & Sons, 1979.
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CORE SUBJECT-II
Soil Dynamic and Machine Foundations
(PCE21C02)
Elements of vibration, strength and deformation of soil under dynamic loads; Effect of
vibration on soil properties; Determination of dynamic coefficients, shear modulus and elastic
constants of soil; Transient/shock loading on cohesionless soil. Liquefaction of soils-- an
introduction and evaluation using simple methods. Damping in soil geometrical and
internal damping; Elastic wave propagation theory; Dynamic analysis of piles.
Dynamic loads from machines; Vibration criteria; Essential design requirements for machines
foundation, vibration theory related to machine foundations; design of foundation for
reciprocating and rotary machines, foundation for impact type loading; vibration isolation
technique.
Introduction to Machine Foundations- introduction, nature of dynamic loads, stress
conditions on soil elements under earthquake loading, dynamic loads imposed by simple
crank mechanism, type of machine foundations, special considerations for design of machinefoundations, criteria for a satisfactory machine foundation , permissible amplitude of
vibration for different type of machines, methods of analysis of machine foundations,
methods based on linear elastic weightless springs, methods based on linear theory of
elasticity (elastic half space theory), degrees of freedom of a block foundation - definition of
soil spring constants - nature of damping - geometric and internal damping - determination of
soil constants - methods of determination of soil constants in laboratory and field based on IS
code provisions.
Design of Machine Foundations:- Vertical, sliding, rocking and yawing vibrations of a block
foundation - simultaneous rocking, sliding and vertical vibrations of a block foundation -
foundation of reciprocating machines - design criteria - calculation of induced forces and
moments - multi-cylinder engines - numerical example (IS code method).
Foundations subjected to impact loads - design criteria - analysis of vertical vibrations -
computation of dynamic forces - design of hammer foundations (IS code method)
Vibration isolation - active and passive isolation - transmissibility - methods of isolation in
machine foundations.
References
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1. Swami Saran,Soil dynamics and machine foundations,Golgatia publishers,New Delhi.
2. Arya S. D, ONeil, M. and Pincus, G., Design of structures and foundations for vibratingmachines, Gulf Publishing Co., 1979.
3. Prakash, S. and Puri, V. K., Foundation for machines: Analysis and Design, John Wiley &
Sons, 1998
4. Prakash, S., Soil Dynamics, McGraw Hill, 1981.
5. Kameswara Rao, N. S. V., Vibration analysis and foundation dynamics, Wheeler
Publication Ltd., 1998.
6. Major, A., Dynamics in Civil Engineering: Analysis and Design Vol. I-III, Akademiai
Kiado, 1980.
7. Richart, F. E. Hall J. R and Woods R. D., Vibrations of Soils and Foundations, Prentice
Hall Inc., 1970.
ELECTIVE PAPER-I
Optimization in Engineering
(PCE21E01)
Optimisation Technique: Calculus of several variables, Implicit function theorem, Nature ofsingular points, Necessary and sufficient conditions for optimisation, Elements of calculus of
variation, Constrained Optimisation, Lagrange multipliers, Gradient method, Dymanic
programming.
Basics of engineering analysis and design, Need for optimal design, formulation of optimal
design problems, basic difficulties associated with solution of optimal problems.
Classical optimization methods, Necessary and sufficient optimality criteria for
unconstrained and constrained problems, Kuhn-Tucker conditions, Global optimality and
convex analysis, Linear optimal problems, Simplex method, Introduction to Karmarkars
algorithm.
Numerical methods for nonlinear unconstrained and constrained problems, sensitivity
analysis, Linear post optimal analysis, sensitivity analysis of discrete and distributed systems.
Introduction to variational methods of sensitivity analysis, shape sensitivity, Introduction to
integer programming, dynamic programming, stochastic programming and geometric
programming, Introduction to genetic algorithm and simulated annealing.
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References
1. Rao, S. S. Engineering Optimisation Theory and Practice, New Age International.
2. Deb, K. Optimisation for Engineering Design Algorithms and examples, Prentice Hall.
3. Kirsch, U. Optimum Structural Design, McGraw Hill.
4. Arora, J. S. Introduction to Optimum Design, McGraw Hill
5. Rajeev, S. and Krishnamoorthy, C. S. Discrete Optimisation of Structures using Genetic
Algorithms, Journal of Structural Engineering, Vol. 118, No. 5, 1992, 1223- 1250.
6. Hafta, R. T. and Gurdal, Z. Elements of structural optimization, Kluwer academic
publishers, Third revised and expanded edition, 1996.
Ground Improvement Technique
(PCE21E02)
Principles of ground improvement; Mechanical densification;
Drop hammer and compaction pile; Compaction of cohesive soils, pre-loading and vertical
drains,
Stone columns and granular piles; Admixture stabilisation;
Grouting; Geosynthetic Application; Dewatering: Field pumping test, Common dewatering
method, Effect of dewatering.
References
To be informed later on.
Numerical Methods and Computer Programming in Engineering
(PCE21E03)
Linear equations and eigen value problems, Accuracy of approximate calculations, Nonlinear
equations, interpolation,
Differentiation and evaluation of single and multiple integrals, initial and boundary value
problems by finite difference method.
Newtons method, variation and weighted residual methods, introduction to finite element
methods, fundamental of statistical distribution.
Computer programming in geotechnical engineering problem.
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References
1. J. B. Scarborough, Numerical mathematical analysis, Oxford & IBH Publishing CO
Pvt., 2000
2. K. K. Jain, S. R. K Iyengar and R. K. Jain Numerical methods-problem and solutions,Wiley eastern limited, 2001
3. R.W. Hamming, Numerical methods for scientist and engineers, McGraw Hill, 1998.
4. J. H. Mathews and K.D. Fink, Numerical methods using MATLAB, Pearson
Education, 2004
5. A. J. Hayter, Probability and statistics, Duxbury, 2002.
Elastic Analysis in Geotechnical Engineering
(PCE21E04)
Concepts of stress and strain; Principal stresses and strains; Invariants; Octahedral stresses
and strains; Mohrs diagrams; Plane state of stress and Plane state of strain;
Stress strain relations for linearly elastic solids; Stresses and displacements in soil, Basic
solutions of Boussinesq, Cerutti, Mindlin and Westergaard.
Application of fundamental solutions for problems of practical interest in geotechnical
engineering: foundations, stress applied to surface of a circular opening, Inclusions in infinite
regions, surface loads in a semi-infinite region.
Elastic solutions for layered soil systems, settlement and contact stress under rigid and
flexible foundations, Computation of immediate settlements for shallow and deep
foundations.
References
1. Harr, M. E, Foundations of Theoretical Soil Mechanics, McGraw-Hill Inc., 1996.
2. Das, B. M, Advanced Soil Mechanics, McGraw-Hill Book Co., 1987..
3. Poulos, H. G. and Davis, E. H , Elastic Solutions for Soil and Rock Mechanics, Wiley,
1974.
Advanced Structural Design
(PCE21E05)
Design Philosophy, modeling of loads, material characteristics.
Reinforced Cocrete: M- relationship: IS code, ACI code, Behaviour of RC element under
flexure, shear, torsion and combined axial load-bending moment, Provision of IS ACI code,
Design of RC member in tension.
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Prestressed concrete: Introduction, Prestressed systems, Pre-tensioned and post tensioned
members, Analysis, Losses in Prestressed concrete, Pressure line, Load balancing concept,
Factors influencing deflection, Analysis and design of statically determinate prestressed
concrete structure for flexure and shear, Statically indeterminate beams.
Composite Structures: Introduction to steel-concrete composite structure, Anatomy of a
composite building, Construction of composite structures, Design of composite beam and
column, shear connectors, Design strength of shear connectors, Load resisting systems,
connections, Analysis procedures of buildings for gravity and lateral loadings.
References:
R. Ranganathan, Reliability analysis, Jaico Publishing House, 1999
S.U. Pillai and Devdas Menon, Reinforced concrete design, Tata Mcgraw Hill Publishing
company limited, New Delhi 1998.
R. Park and T. Pauley, Reinforced concrete structures1995
N. Krishna Raju, Prestressed concrete, Third Edition, Tata Mcgrow Hill Publishing company
limited, New Delhi 1995.
E.H. Gaylord, C.N. Gaylord and J. E. Stellmeyer, Design of Steel Structures, Mcgrow Hill
2000
S.N. Manohar, Tall Chimneys Tata Mcgrow Hill Publishing company limited, New Delhi
1985.
H.G. Harris and G.M. Sabnis, Structural Modelling and Experimental Techniques, second
Edition, CRC Press, 1999
E. Bray and R.K. Stanley, Non destructive Evaluation, CRC Press,2002.
ELECTIVE PAPER-II
Reinforced Soil Structures
(PCE21E06)
Historical background; Principles, concepts and mechanism of reinforced earth; Design
consideration for reinforced earth and reinforced soil structures;
Geosynthetics-their composition, manufacture, properties, functions, testing and applications
in reinforced earth structures;
Design of reinforced soil structures like retaining walls, embankments, foundation beds etc.;
Designing for Separation, Filtration, Drainage and Roadway Applications; Designing for
Landfill Liners and Barrier Applications; Case histories of applications.
References
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1. Clayton, C. R. I., Milititsky, J. and Woods, R. I., Earth Pressure and Earth Retaining
Structures, Blackie Academic & Professional, 1993.
2. Ingold, T, Reinforced Earth, Thomas Telford Ltd., 1982.
3. Jones, C. J. F. P, Earth Reinforcement and Soil Structures, Butterworth, 2005.4. Koerner, R. M, Designing with Geosynthetics, Prentice Hall, 1993.
Fuzzy logic and Artificial intelligence in Civil Engineering Application
(PCE21E07)
Introduction- Classification of artificial intelligence-expert systems-artificial neuralnetworks-
basic concepts-uses in functional approximation and optimizationapplications in the design
and analysis, building construction. Fuzzy logic-basicconcepts-problem formulation using
fuzzy logic-applications.
References
1. D. E. Rumelhart and J. L. McClelland, Parallel distributed processing Vol. 1, M I T Press,
1986.
2. M. J. Patyra and Mlynek, Fuzzy logic implementation and applications, Wiley, 1996.
Pavement Materials
(PCE21E08)
Classification, properties of Aggregates, design of aggregate gradation.
Bituminous Binder. Penetration grade, emulsion, cut backs and modified binders. Rheolology
of bituminous binder, modified binder,
Mixed design. Marshall method and Superpave procedure. Design of emulsified Mixes,
Viscoelastic and fatigue properties of bituminous mixtures, resilient modulus of pavement
materials.
Requirements of paving concrete, design of mixes for recycling of bituminous and concrete
pavement surface. Soil stabilization techniques.
References
1. Highway construction and maintenance, Martin, Blackwell Science
2. Highway Material Testing, Khanna & Justo Nem Chand Bros
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3. Modern Pavement Haas, R.,Zaniewski, W.R Krieger Publishing management, Hudson, J.P
Company,
4. Standard specification for Transportation Material & Method of sampling & Testing,
AASHTO,AASHTO,
Rock Mechanics and Tunnelling
(PCE21E09)
Introduction, objective, scope and problems of Rock Mechanics.Classification by origin,
Lithological, Engineering. Rock exploration- rock coring, geophysical methods. Laboratory
testing of rocks- all types of compressive strength, tensile strength and flexural strength tests.
Strength and failure of rocks- Griffiths theory, Coulombs theory, rheological methods.
In-situ tests on rock mass. Deformation characteristics of rocks, instrumentation and
measurement of deformation of rocks. Permeability characteristics- interstitial water on
rocks, unsteady flow of water through jointed rock mass. Mechanical, thermal and electrical
properties of rock mass.
Correlation between laboratory and field properties. Analysis of stresses. Thick wall cylinder,
formulae, Kreish equation, Green span method. Openings in rock mass and stresses around
openings. Pressure tunnels, development of plastic zone. Rock support needed to avoid
plastic deformation. Lined and unlined tunnels. Underground excavation and subsidence.
Rock mechanics applications. Bearing capacity of homogeneous as well as discontinuous
rocks. Support pressure and slip of the joint. Delineation of types of rock failure.
Unsupported span of underground openings, pillars. Rock slopes. Rock bolting. Plastic
mechanics. Tunnels, shapes, usages, Methods of Construction, Problems associated with
tunnels, Tunnelling in various subsoil conditions and rocks.
References
1. Mukerjee, P. K., A text book of Geology, World Press, 1995.
2. Brady, B. H. G. and Brown, E. T, Rock Mechanics for Underground Mining, Chapman &
Hall, 1993.
3. Brown, E. T, Rock Characterisation, Testing and Monitoring, Pergamon Press, 1986.
4. Herget, G, Stresses in Rock, Balkema, 1988.
5. Hoek, E. and Brown, E. T, Underground Excavation in Rock, Institution of Mining and
Metallurgy, 1982.
6. Goodman, R. E, Introduction to Rock Mechanics, John Wiley & Sons, 1989.
7. Bieniawski, Z. T, Engineering Rock Mass Classification, John Wiley and Sons, 1989.
8. Coates, D. F, Rock Mechanics Principles, Canada Centre for Mineral and Energy
Technology, 1981.
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9. Jaeger, J. C. and Cook, N. G. W, Fundamentals of Rock Mechanics, Champman and Hall,
1976.
10. Wyllie, D. C, Foundations on Rock, E & FN Spon. 2nd Edition, 1992.
Soil Exploration and Analysis of Foundation(PCE21E10)
Planning of Geotechnical exploration, methods of boring, types of samples & sampling, non-
destructive testing, field tests: standard penetration, plate load, static and dynamic cone
penetration, field vane shear and pressuremeter tests, electrical resistivity and seismic
refraction tests, location of ground water table, processing of soil exploration data and its
interpretation, Offshore exploration. Bearing capacity of shallow foundations: Prandtl,
Terzaghi and Meyerhofs method of analysis, safe and allowable bearing pressures, selection
of type and depth of foundations, combined footings, mat foundations including floating raft,settlement calculations, Skempton Bjerrum modification, and Martins method, deep
foundations: mechanics of load transfer in piles, load carrying capacity, pile load test, design
of pile groups including settlement calculations, well foundations, coffer dams, pier
foundations, earth pressure computations on retaining walls and their design. Ground water
table determination.
References
1. Bowles, J. E, Physical and Geotechnical Properties of Soil, McGraw-Hill Book Company,
1985.
2. Bowles, J. E, Foundation Analysis and Design, McGraw-Hill International edition,
1997.
3. Dunnicliff, J. and Green, G. E, Geotechnical Instrumentation for Monitoring Field
Performance , John Wiley & Sons, 1982.
4. Gopal Ranjan and Rao, A. S. R, Basic and Applied Soil Mechanics, Wiley Eastern
Limited, 1991.
5. Lunne, T., Robertson, P. K. and Powell, J. J. M, Cone Penetration Testing in Geotechnical
Practice, Blackie Academic & Professional, 1997.
6. Compendium of Indian Standards on Soil Engineering Parts 1 and II 1987 - 1988.
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Practical Subjects
Soil Mechanics Laboratory
(PCE21P01)
Identification and Physical description; Specific gravity; Mechanical analysis; Proctors
Compaction test; Permeability- Constant head, Variable head; Direct Shear test- Cohesionless
soil, Cohesive soil; Uncofined Compression test; Triaxial test- Undrained, Drained; Triaxial
test with pore pressure measurements; Vane Shear test.
Foundation Engineering Laboratory
(PCE21P02)
Disturbed and undisturbed Sampling; Standard Penetration test; Static Cone Penetration test;
Plate Bearing test; In-situ Dynamic properties; Model Footing test; Model Pile Loading test;
Laboratory Vibration test.
Seminar
(PCE21P03)
Each Student shall prepare a Report and present a Seminar on topic related to the branch of
specialization under the guidance of a Faculty member. The student shall submit copy of the
paper to the Department. Grades will be awarded on the basis of contents of the paper and the
presentation.
SECOND SEMESTER
Theory Subjects
BASIC CORE SUBJECT
Finite Element Method
(PCE22B01)
Principles of discretization, element stiffness and mass formulation based on direct,
variational and weighted residual techniques and displacements approach, Shape functions
and numerical integrations,
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Convergence, Displacement formulation for rectangular, triangular and isoparametric
elements for two dimensional and axisymmetric stress analysis.
Thin and thick plates and shells. Semi-analytical formulations, Three-dimensional elementsand degenerated forms.
Stiffener elements and modifications such as use of different coordinate systems, use of non-
conforming modes and penalty functions. FEM in incompressible and compressible fluid,
applications of FEM in thermal problems.
References
1. O. C. Zienkiewicz and R. L. Taylor, Finite element methods Vol I & Vol II, McGraw
Hill,1989,1992.
2. K. J. Bathe, Finite element procedures, PHI Ltd., 1996.
3. R. D. Cook, D. S. Malkus. and M. E. Plesha, Concepts and applications of finite element
analysis, John Wiley and Sons, Third edition, 1989.
CORE SUBJECT-I
Advanced Foundation Design
(PCE22C01)
Shallow foundations- selection of type and depth of foundations, isolated footings, combined
footings, mat foundations including floating raft, settlement calculations.
Deep foundations- well foundations, coffer dams, pier foundations, earth pressure
computations on retaining walls and their design, and Pile Foundation.
Pile Foundation- Introduction, estimation of pile capacity by static and dynamic formulae,
wave equation method of analysis of pile resistance-load-transfer method of estimating pile
capacity, settlement of single pile, elastic methods.Laterally loaded pile- modulus of sub
grade reaction method, ultimate lateral resistance of piles.
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Pile Groups- consideration regarding spacing, efficiency of pile groups, stresses on
underlying soil strata, approximate analysis of pile groups, settlement of pile groups, pile
caps, pile load tests, negative skin friction.
References
1. Lambe and Whitman, Soil Mechanics, Wiley Eastern., 1976.
2. Das B.M., Advanced Soil Mechanics, Mc. Graw-Hill, NY, 1985.
3. Winterkorn H.F. and Fang H.Y. Ed., Foundation Engineering Hand Book, Van-Nostrand
Reinhold, 1975.
4. Bowles J.E., Foundation Analysis and Design (4th Ed.), Mc.Graw Hill, NY, 1996.
5. Poulose H.G. and Davis E.H., Pile foundation Analysis and Design, John-Wiley & Sons,
NY, 1980.
7. Leonards G. Ed., Foundation Engineering, Mc.Graw-Hill,NY, 1962.
8. Bowles J.E., Analytical and Computer Methods in Engineering Mc.Graw-Hill, NY.9. Shamsher Prakash, Soil Dynamics, McGraw Hill.
10. Alexander Major, Dynamics in Soil Engineering.
11. Sreenivasalu & Varadarajan, Handbook of Machine Foundations, Tata McGraw Hill.
12. IS 2974 - Part I and II, Design Considerations for Machine Foundations.
13. IS 5249: Method of Test for Determination of Dynamic Properties of Soils.
CORE SUBJECT-II
Soil Structure Interaction
(PCE22B02)
General soil-structure interaction problems. Contact pressures and soil-structure interaction
for shallow foundations. Concept of sub grade modulus, effects/parameters influencing
subgrade modulus. Soil behaviour, Foundation behaviour, Interface behaviour,
Scope of soil foundation interaction analysis, soil response models, Winkler, Elastic
continuum, Two parameter elastic models, Elastic plastic behaviour, Time dependent
behaviour. Beam on Elastic Foundation- Soil Models: Infinite beam, Two parameters,
Isotropic elastic half space,
Analysis of beams of finite length, Classification of finite beams in relation to their stiffness.
Plate on Elastic Medium: Thin and thick plates, Analysis of finite plates, Numerical analysis
of finite plates, simple solutions. Elastic Analysis of Pile: Elastic analysis of single pile,
Theoretical solutions for settlement and load distributions.
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Analysis of pile group, Interaction analysis, Load distribution in groups with rigid cap.
Laterally Loaded Pile: Load deflection prediction for laterally loaded piles, Subgrade reaction
and elastic analysis, Interaction analysis, Pile-raft system, Solutions through influence charts.
Uplift capacity of piles and anchors.
References
1. Selva durai, A. P. S, Elastic Analysis of Soil-Foundation Interaction , Elsevier,1979.
2. Poulos, H. G., and Davis, E. H.,Pile Foundation Analysis and Design, John Wiley,1980.
3. Scott, R. F., Foundation Analysis, Prentice Hall,1981.
4. Structure Soil Interaction - State of Art Report, Institution of Structural Engineers, 1978.
5. ACI 336. (1988), Suggested Analysis and Design Procedures for combined footings and
Mats, American Concrete Institute,1988.
ELECTIVE PAPER-I
Instrumentation and Case Histories in Geotechnical Engineering
(PCE22E01)
Types of field measurements; Principles of instrumentation; Settlement gauges, Piezometers,
earth pressure cells and inclinometers;
Planning of instrumentation; Vibration measurements.
Case histories: Building settlement; in-situ stresses in soils; Underground constructio