Plasticity
A Treatise on Finite Deformation of Heterogeneous Inelastic Materials

A basic foundation for advanced graduate study and research in the mechanics of solids, first published in 2004.

S. Nemat-Nasser (Author)

9780521108065, Cambridge University Press

Paperback / softback, published 29 January 2009

760 pages, 200 b/w illus. 50 tables
24.4 x 17 x 3.8 cm, 1.19 kg

"A very valuable, incredibly comprehensive account of finite inelastic deformation of heterogenous materials. Each chapter is extremely rich in detail and helpful background information. Thereby the exposition is physically and mathematically rigorous. It provides the reader with all he could possibly ask for to either embark from scratch into or intensify previous research in the field of plasticity."
Paul Steinmann, Mathematical Reviews

Providing a basic foundation for advanced graduate study and research in the mechanics of solids, this 2004 treatise contains a systematic development of the fundamentals of finite inelastic deformations of heterogeneous materials. The book combines the mathematical rigour of solid mechanics with the physics-based micro-structural understanding of the material science, to present a coherent picture of finite inelastic deformation of single and polycrystalline metals, over broad ranges of strain rates and temperatures. It also includes a similarly rigourous and experimentally based development of the quasi-static deformation of cohesionless granular materials that support the applied loads through contact friction. Every effort has been made to provide a thorough treatment of the subject, rendering the book accessible to students in solid mechanics and in the mechanics of materials. This book integrates rigourous mathematical description of finite deformations seamlessly with mechanisms based on micromechanics in order to produce useful results with relevance to practical problems.

Preface
1. Geometry
2. Kinematics
3. Stress and stress-rate measures and balance relations
4. Continuum theories of elastoplasticity
5. Integration of continuum constitutive equations
6. Finite elastoplastic deformation of single crystals
7. Finite plastic deformation of granular materials
8. Average quantities and homogenisation models
9. Special experimental techniques
Cited authors
Subject index.

Subject Areas: Materials science [TGM], Mechanical engineering [TGB], Applied mathematics [PBW]