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The theory of elastoplastic media is now a mature branch of solid and structural mechanics, having experienced significant development during the latter half of this century. This monograph focuses on theoretical aspects of the small-strain theory of hardening elastoplasticity. It is intended to provide a reasonably comprehensive and unified treatment of the mathematical theory and numerical analysis, exploiting in particular the great advantages to be gained by placing the theory in a convex analytic context. The work is intended for a wide audience: this would include specialists who wish to know more about the mathematical theory, as…mehr

Produktbeschreibung
The theory of elastoplastic media is now a mature branch of solid and structural mechanics, having experienced significant development during the latter half of this century. This monograph focuses on theoretical aspects of the small-strain theory of hardening elastoplasticity. It is intended to provide a reasonably comprehensive and unified treatment of the mathematical theory and numerical analysis, exploiting in particular the great advantages to be gained by placing the theory in a convex analytic context. The work is intended for a wide audience: this would include specialists who wish to know more about the mathematical theory, as

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Autorenporträt
Weimin Han is a Professor of Mathematics and Collegiate Fellow at the University of Iowa, and a Fellow of the American Mathematical Society. His current research interests are in interdisciplinary applied mathematics, numerical analysis, computational mechanics, computational engineering, especially in analysis, numerical solution and applications of variational-hemivariational inequalities. He has co-authored twelve books and over 220 research papers in peer-reviewed journals.
Rezensionen
"The book is unique in its broad consideration of analytical and numerical aspects of plasticity. ... The book is well written and carefully presented overall. It presents a wealth of useful material otherwise absent from other plasticity books. It exposes both the interested mechanician and the interested mathematician to mathematical problems in plasticity in a unified manner, albeit to be pursued in their own way." (Anurag Gupta, SIAM Review, Vol. 58 (4), December, 2016)