Variational methods in nonlinear elasticity /

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Bibliographic Details
Author / Creator:Pedregal, Pablo, 1963-
Imprint:Philadelphia, PA : Society for Industrial and Applied Mathematics, ©2000.
Description:xi, 99 pages ; 23 cm
Language:English
Subject:
Format: E-Resource Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/12577331
Hidden Bibliographic Details
ISBN:0898714524
9780898714524
9780898719529
0898719526
Notes:Includes bibliographical references (pages 81-96) and index.
Access is restricted to subscribing institutions.
Also available in print version.
Summary:This book covers the main vector variational methods developed to solve nonlinear elasticity problems. Presenting a general framework with a tight focus, the author provides a comprehensive exposition of a technically difficult, yet rapidly developing area of modern applied mathematics. The book includes the classical existence theory as well as a brief incursion into problems where nonexistence is fundamental. It also provides self-contained, concise accounts of quasi convexity, polyconvexity, and rank-one convexity, which are used in nonlinear elasticity.
Other form:Print version: Pedregal, Pablo, 1963- Variational methods in nonlinear elasticity. Philadelphia, PA : Society for Industrial and Applied Mathematics, ©2000 0898714524

MARC

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504 |a Includes bibliographical references (pages 81-96) and index. 
506 |a Access is restricted to subscribing institutions. 
505 0 |a Preface -- 1. Elastic materials and variational principles -- 2. Quasi convexity and young measures -- 3. Polyconvexity and existence theorems -- 4. Rank-one convexity and microstructure -- 5. Technical remarks -- Bibliographical comments -- Bibliography -- Index. 
520 3 |a This book covers the main vector variational methods developed to solve nonlinear elasticity problems. Presenting a general framework with a tight focus, the author provides a comprehensive exposition of a technically difficult, yet rapidly developing area of modern applied mathematics. The book includes the classical existence theory as well as a brief incursion into problems where nonexistence is fundamental. It also provides self-contained, concise accounts of quasi convexity, polyconvexity, and rank-one convexity, which are used in nonlinear elasticity. 
530 |a Also available in print version. 
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