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Elastoplasticity Theory

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Authors: Vlado A. Lubarda
Edition: Illustrated
Publisher: CRC Press, 2002
ISBN: 0849311381, 9780849311383
Length 628 pages
Pdf: 3.5 Mb
Pdf Quality Condition: 9 points (over 10)

Understanding the elastoplastic deformation of metals and geomaterials, including the constitutive description of the materials and analysis of structure undergoing plastic deformation, is an essential part of the background required by mechanical, civil, and geotechnical engineers as well as materials scientists. However, most books address the subject at a introductory level and within the infinitesimal strain context.Elastoplasticity Theory takes a different approach in an advanced treatment presented entirely within the framework of finite deformation. This comprehensive, self-contained text includes an introduction to nonlinear continuum mechanics and nonlinear elasticity. In addition to in-depth analysis of the mathematical and physical theories of plasticity, it furnishes an up-to-date look at contemporary topics, such as plastic stability and localization, monocrystalline plasticity, micro-to-macro transition, and polycrysalline plasticity models.Elastoplasticity Theory reflects recent trends and advances made in the theory of plasticity over the last four decades. It will not only help stimulate further research in the field, but will enable its readers to confidently select the appropriate constitutive models for the materials or structural members relevant to their own applications.


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Elastoplasticity Theory

[Image: 19099108030988361583.jpg]

[Image: info.png]
Vlado A. Lubarda
© 2002 by CRC Press LLC
ISBN 0849311381 (alk. paper)
Size of zip file: 5.21 mb
628 pages

This book is an advanced treatment of finite deformation elastoplasticity and is intended for graduate students and other interested readers who are familiar with an introductory treatment of plasticity. Such treatment is usually given in an infinitesimal strain context and with a focus on the geometry of admissible yield surfaces, von Mises and Tresca yield conditions, derivation of the Levy-Mises and Prandtl-Reuss equations, and the analysis of some elementary elastoplastic problems. Familiarity with basic concepts of crystallography and the dislocation theory from an undergraduate course in materials science is also assumed. Important topics of the slip-line theory and limit analysis are not discussed, since they have been repeatedly well covered in a number of existing plasticity books.

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