The Boundary Element Method Applied to Inelastic Problems
1000914047
The Boundary Element Method Applied to Inelastic Problems
109.99 In Stock
The Boundary Element Method Applied to Inelastic Problems

The Boundary Element Method Applied to Inelastic Problems

by J.C.F. Telles
The Boundary Element Method Applied to Inelastic Problems

The Boundary Element Method Applied to Inelastic Problems

by J.C.F. Telles

Paperback

$109.99 
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Product Details

ISBN-13: 9783540123873
Publisher: Springer Berlin Heidelberg
Publication date: 09/19/1984
Series: Lecture Notes in Engineering , #1
Pages: 247
Product dimensions: 6.69(w) x 9.61(h) x 0.02(d)

Table of Contents

1 Introduction and Motivation.- 1.1 Introduction.- 1.2 Literature Survey-Nonlinear Applications.- 1.3 Layout of Notes.- 2 Basic Theory.- 2.1 Introduction.- 2.2 Theory of Elasticity.- 2.3 Inelastic Behaviour of Materials.- 2.4 Governing Equations.- 3 Boundary Element Formulation for Elastic Problems.- 3.1 Introduction.- 3.2 Somigliana’s Identity.- 3.3 Fundamental Solutions.- 3.4 Stresses at Internal Points.- 3.5 Boundary Integral Equation.- 3.6 Infinite and Semi-Infinite Regions.- 3.7 Numerical Implementation.- 3.8 Examples — Half-Plane Formulation.- 4 Boundary Element Equations for Inelastic Problems.- 4.1 Introduction.- 4.2 Somigliana’s Identity for Inelastic Problems.- 4.3 Internal Stresses.- 4.4 Alternative Boundary Element Formulations.- 4.5 Half-Plane Formulations.- 4.6 Spatial Discretization.- 4.7 Internal Cells.- 5 Elastoplastic Boundary Element Analysis.- 5.1 Introduction.- 5.2 Some Simple Elastoplastic Relations.- 5.3 Initial Strain — Numerical Solution Technique.- 5.4 Examples — Initial Strain Formulation.- 5.5 General Elastoplastic Stress-Strain Relations.- 5.6 Initial Stress-Outline of Solution Techniques.- 5.7 Examples — Kelvin Implementation.- 5.8 Examples — Half-Plane Implementation.- 6 Viscoplasticity and Creep Using Boundary Elements.- 6.1 Introduction.- 6.2 Rate Dependent Constitutive Equations.- 6.3 Solution Technique.- 6.4 Examples.- 7 General Discussion and Conclusions.- References.- Appendix A Indirect Computation of Principal Values.- Appendix B Stress Rates at Boundary Nodes.- Appendix C Displacements Due to Constant Inelastic Strain Fields.- Appendix D Some Particular Expressions for 2-D Inelastic Problems.
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