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Nonlinear Problems of Elasticity (Applied Mathematical Sciences, 107)

Nonlinear Problems of Elasticity (Applied Mathematical Sciences, 107)

Nonlinear Problems of Elasticity (Applied Mathematical Sciences, 107)
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Nonlinear Problems of Elasticity (Applied Mathematical Sciences, 107) Hardback - 2005

by Antman, Stuart

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Springer, 2005-09-14. 2nd. hardcover. Used: Good. 6.50x1.75x9.50. Buy with confidence. Excellent Customer Service & Return policy.
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Details

  • Title Nonlinear Problems of Elasticity (Applied Mathematical Sciences, 107)
  • Author Antman, Stuart
  • Binding Hardback
  • Edition 2nd
  • Condition Used: Good
  • Pages 838
  • Volumes 1
  • Language ENG
  • Publisher Springer, New York
  • Publication date 2005-09-14
  • Illustrated Yes
  • Features Bibliography, Illustrated, Index, Table of Contents
  • Bookseller's Inventory # SONG0387208801
  • ISBN 9780387208800 / 0387208801
  • Weight 2.89 lbs (1.31 kg)
  • Dimensions 9.2 x 6.5 x 1.72 in (23.37 x 16.51 x 4.37 cm)
  • Size 6.50x1.75x9.50
  • Category Mathematics
  • Library of Congress subjects Nonlinear theories, Elasticity
  • Library of Congress Catalogue Number 2004045075
  • Dewey Decimal Code 624.171
  • Quantity available 1

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Reader reviews for Nonlinear Problems of Elasticity (Applied Mathematical Sciences, 107)

From the publisher

Within the past few decades, there has been an accelerating development of methods for studying nonlinear equations. Nonlinear analysis offers exciting prospects for certain specific areas of nonlinear problems with continuum mechanics. The objective of this book is to carry out such studies for problems in nonlinear elasticity. This second edition is an enlarged, completely updated, and extensively revised version of the authoritative first edition. It is directed toward the scientist, engineer, and mathematician who wish to see careful treatments of precisely formulated problems. Each chapter contains a wealth of interesting, challenging, and tractable exercises.

From the rear cover

This second edition is an enlarged, completely updated, and extensively revised version of the authoritative first edition. It is devoted to the detailed study of illuminating specific problems of nonlinear elasticity, directed toward the scientist, engineer, and mathematician who wish to see careful treatments of precisely formulated problems. Special emphasis is placed on the role of nonlinear material response. The mathematical tools from nonlinear analysis are given self-contained presentations where they are needed. This book begins with chapters on (geometrically exact theories of) strings, rods, and shells, and on the applications of bifurcation theory and the calculus of variations to problems for these bodies. The book continues with chapters on tensors, three-dimensional continuum mechanics, three-dimensional elasticity, large-strain plasticity, general theories of rods and shells, and dynamical problems. Each chapter contains a wealth of interesting, challenging, and tractable exercises.

Reviews of the first edition:

``A scholarly work, it is uncompromising in its approach to model formulation, while achieving striking generality in the analysis of particular problems. It will undoubtedly become a standard research reference in elasticity but will be appreciated also by teachers of both solid mechanics and applied analysis for its clear derivation of equations and wealth of examples.'' --- J. M. Ball, (Bulletin of the American Mathematical Society), 1996.

``It is destined to become a standard reference in the field which belongs on the bookshelf of anyone working on the application of mathematics to continuum mechanics. For graduate students, it provides a fascinating introduction to an active field of mathematical research.'' --- M. Renardy, (SIAM Review), 1995.

``The monograph is a masterpiece for writing a modern theoretical treatise on a field of natural sciences. It is highly recommended to all scientists, engineers and mathematicians interested in a careful treatment of uncompromised nonlinear problems of elasticity, and it is a `must' for applied mathematicians working on such problems.'' --- L. v Wolfersdorf, (Zeitschrift fur Angewandte Mathematik und Mechanik), 1995.

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