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Contents- Part-I, Statical Indeterminacy, Degree of freedom, Solution
of equations, Sign convention, Energy method for establishing stiffness
matrices, Equivalent joint loads, Computation of reactions Part-II,Basic
concepts of matrix analysis of structures, Deflections of determinate
structures, A) Integral Approach Using Flexibility Coefficients for finding
Deflections of Beams subjected to Continuous Loading (2007) B) Work Method for
Finding Maximum Deflection in Cantilever Beams (2007) C) Collateral Method of
Real Work D) Matrix method for Finding ∆max and ᴓmax of Cardinal Structure E)
Potential Energy Concept for Finding ∆max and ᴓmax of Cardinal Sturcture (2007)
F) The CRC Method for Finding ∆max and Ømax of Cardinal Structure G) The
Rayleigh Ritz Model for Finding ∆max and Ømax of Cardinal Structure (2007) H)
Extentsion of Clapeyron’s Theorem For Finding ∆max and Ømax of Cardinal
Structure I) Potential Energy Method for Finding ∆max and Ømax of Cardinal
Structure J) External Work Equivalence for Finding ∆max and Ømax of Cardinal
Structure K) Clapeyron’s Method for Finding ∆max and Ømax of Cardinal Structure
L) Moments Approach for Finding ∆max and Ømax of Cardinal Structure. Statically indeterminate system, Stress due to
lack of fit and temperature ,Displacement method of analysis, Direct stiffness
method, Frames with sloping members, Grid analysis, Stiffness matrix through
potential energy, Unstable elements, Conventional Rayleigh-Ritz Method
(CRRM-1908),Improved Rayleigh-Ritz Method (RRM-1994),Additional information on
Rayleigh-Ritz Method, Central deflection of simply supported beams, Central
deflection of fixed beams, Special problems Part-III, Introduction, The Euler
columns, Simple stability problems, Generation of shape functions, Double
integration method, Single integration method(1997),Centre of gravity method, Method
of weighted moment of inertia, Lower bound solution for non-prismatic Euler
columns, Upper bound solution for Euler columns, Work method for Euler columns,
Total Moment Concept (TMC) for Finding Critical Loads, SE. Best Lower and Upper
Bound Solutions for Critical Loads,Triple Integration Method for Non-prismatic
Euler Columns, Moment integration concept, Equivalent Moment oflnertia Concept
Using Second Moment Equation, Equivalent Moment oflnertia Method for Group-B Columns,Slope and
Deflection Comparison Method, Method of successive approximation, Timoshenko's
energy method,A. Energy Method,B No Derivative Method (Equivalent Column
Method), C lOC. Euler's Energy Method, D. Moment Equilibrium Method for Euler
Columns, Prismatic Column Approach for Non-Prismatic Columns, The Galerkin Method, Finite Difference Method, imperfect Approach,
Empirical formulae for column Design, Effect of Shearing Force on the Critical
Load, Beam-Columns, Stability Functions, Single Joint Method (SJM), Energy
Method of Finding Critical Loads of Frames, Buckling of thin Plates, Post
Buckling of Plates Torsional Buckling, Real Work and Principle of Virtual
Displacement, Critical loads of plates using the Energy Method (1997), Improved
Energy Method for Finding the Critical Load of Non sway Frames Hinged at the
Bottom, Buckling of Thin Rings, Applications of Potential Energy Concepts
Columns (1998), Stodola's Method. , Applications of potential energy concepts
columns (1998), Stodola's method, Questions and answers in Structural
engineering, Auxiliary stability functions, Distinct stability functions, Solved
exercises, Intuitive Problems, Model Question Paper & Its Solution, Appendices,
References.