Plasticity : mathematical theory and numerical analysis
This book focuses on the theoretical aspects of small strain theory of elastoplasticity with hardening assumptions. It provides a comprehensive and unified treatment of the mathematical theory and numerical analysis. It is divided into three parts, with the first part providing a detailed introducti...
Tallennettuna:
| Päätekijät: | , |
|---|---|
| Aineistotyyppi: | Livre papier |
| Kieli: | Anglais |
| Julkaistu: |
New York ; Heidelberg ; Dordrecht [etc.] :
Springer
2013, cop. 2013.
|
| Painos: | 2nd ed. |
| Sarja: | Interdisciplinary applied mathematics
9 |
| Aiheet: | |
| Autres localisations: | Voir dans le Sudoc |
| Edition sous un autre format: | • Plasticity, Ressource électronique, Mathematical Theory and Numerical Analysis, by Weimin Han, B. Daya Reddy., 2nd ed. 2013., New York, NY, Springer New York, Springer e-books, Imprint: Springer, Springer e-books, 2013, Interdisciplinary Applied Mathematics, 978-1-461-45940-8 |
Sisällysluettelo:
- P VII
- Preface to the Second Edition
- P. IX
- Preface to the First Edition
- Part I, Continuum Mechanics and Elastoplasticity Theory
- P. 3
- Preliminaries
- P. 15
- Continuum Mechanics and Linearized Elasticity
- P. 41
- Elastoplastic Media
- P. 95
- The Plastic Flow Law in a Convex-Analytic Setting
- Part II The Variational Problems of Elastoplasticity
- P. 125
- Basics of Functional Analysis and Function Spaces
- P. 151
- Variational Equations and Inequalities
- P. 187
- The Primal Variational Problem of Elastoplasticity
- P. 225
- The Dual Variational Problem of Classical Elastoplasticity
- Part III, Numerical Analysis of the Variational Problems
- P. 251
- Introduction to Finite Element Analysis
- P. 269
- Approximation of Variational Problems
- P. 285
- Approximations of the Abstract Problem
- P. 319
- Numerical Analysis of the Primal Problem
- P. 371
- Numerical Analysis of the Dual Problem
- P. 405
- References
- P. 415
- Index.