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Mathematical Elasticity Volume I: Three-Dimensional Elasticity

✍ Scribed by Philippe G. Ciarlet (Eds.)

Publisher
Academic Press, Elsevier
Year
1988
Leaves
476
Series
Studies in Mathematics and Its Applications 20
Category
Library
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✦ Table of Contents

Content:
Editors
Page ii

Edited by
Page iii

Copyright page
Page iv

Dedication
Page v

Mathematical Elasticity: General Plan
Page vii

Preface
Pages ix-xv
Philippe G. Ciarlet

Main Notation, Definitions, and Formulas
Pages xxi-xl

De La Pression Ou Tension: Dans Un Corps Solide.
Page xli

Chapter 1 Geometrical and Other Preliminaries
Pages 3-56

Chapter 2 The Equations of Equilibrium and the Principle of Virtual Work
Pages 57-87

Chapter 3 Elastic Materials and their Constitutive Equations
Pages 89-136

Chapter 4 Hyperelasticity
Pages 137-198

Chapter 5 The Boundary Value Problems of Three-Dimensional Elasticity
Pages 199-265

Chapter 6 Existence Theory Based on the Implicit Function Theorem
Pages 269-344

Chapter 7 Existence Theory Based on the Minimization of the Energy
Pages 345-407

Bibliography
Pages 409-433

Index
Pages 435-451

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