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Finite Plastic Deformation of Crystalline Solids
This book reviews and interrelates research on finite plastic deformation of single crystals and polycrystalline metals.
K. S. Havner (Author)
9780521392457, Cambridge University Press
Hardback, published 27 March 1992
252 pages, 52 b/w illus.
22.9 x 15.2 x 1.7 cm, 0.477 kg
"...can be very useful for both highly skilled specialists and post-graduate students dealing with the finite deformation problem and plasticity phenomena." Victor A. Llvov, Mathematical Reviews
This book reviews and interrelates a large number of theoretical and experimental contributions to the research on finite plastic deformation of single crystals and polycrystalline metals. An overall theoretical framework for investigation of large strains in crystalline materials is presented that enables the blending of contemporary and earlier experimental research with modern concepts in solid mechanics. Professor Havner has provided a historical perspective throughout, including accurate attribution of ideas and emphasis on pioneering studies, beginning with G. I. Taylor and the German researchers in the 1920s. Early chapters deal with single crystals, including extensive analyses of particular experimental configurations. Then connections between single crystals and polycrystalline material behaviour are considered. Necessary background to the most general theoretical sections is presented in an appendix and approximately 200 references to the primary scientific literature are included. Engineering scientists, applied mathematicians and physical metallurgists will find this volume an invaluable guide to the development of finite plastic deformation theory.
Preface
1. A historical introduction
2. The kinematics of double slip
3. A general theory of elastoplastic crystals
4. Axial-load experiments and latent hardening in single crystals
5. Analysis of crystals in channel die compression
6. Theoretical connections between crystal and aggregate behaviour
7. Approximate polycrystal models
Appendix: the general theory of work-conjugate stress and strain
References
Index.
Subject Areas: Applied mathematics [PBW]