
Unilateral Contact Probs
Variational Methods and Existence Theorems
Christof Eck, Jiri Jarusek, Miroslav Krbec - Collection Pure and Applied Mathematics
Résumé
- Provides an overview of the state of the art for the analysis of contact problems
- Uses the simplified normal-compliance method to approximate the classical laws
- Describes the interaction between "pure" and applied mathematics in the field of contact problems
This text presents the most up to date treatment of mathematical analysis of contact problems with friction and a major part of the analysis for dynamic contact problems without friction. The authors develop an approach that makes use of the shift technique developed by Fichera, which proves to be an important tool for contact problems and other nonlinear problems with limited regularity. They pay particular attention to quantification and precise results to obtain optimal bounds in sufficient conditions for existence theorems. This text provides a self-contained survey of contact problems that serves as a useful tool for analysis of contact problems with or without friction.
L'auteur - Christof Eck
Christof Eck is a Lecturer in the institute of Applied Mathematics, Universität Erlangen, Germany.
L'auteur - Jiri Jarusek
Jiri Jarusek : Academy of Sciences of the Czech Repubic, Prague
L'auteur - Miroslav Krbec
Miroslav Krbec : Academy of Sciences of the Czech Republic, Prague
Sommaire
- Introduction
- Background
- Static and quasistatic contact problems
- Dynamic contact problems
- Dynamic contact problems with coulomb friction
Caractéristiques techniques
PAPIER | |
Éditeur(s) | Chapman and Hall / CRC |
Auteur(s) | Christof Eck, Jiri Jarusek, Miroslav Krbec |
Collection | Pure and Applied Mathematics |
Parution | 29/03/2005 |
Nb. de pages | 400 |
Format | 16 x 23,5 |
Couverture | Relié |
Poids | 685g |
Intérieur | Noir et Blanc |
EAN13 | 9781574446296 |
ISBN13 | 978-1-57444-629-6 |
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