Functional and numerical methods in viscoplasticity
Author(s)
Bibliographic Information
Functional and numerical methods in viscoplasticity
(Oxford mathematical monographs)
Oxford University Press, 1993
Available at / 22 libraries
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
ION||3||1200021323778
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Hokkaido University, Library, Graduate School of Science, Faculty of Science and School of Science図書
dc20:532/io62070264977
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Note
Includes bibliographical references and index
Description and Table of Contents
Description
This book presents some mathematical methods used in the study of initial and boundary problems for Bingham fluids and rate-depedent viscoplasticity. Existence and uniqueness results are presented and the behaviour of the solution with respect to the data is also studied. For some problems, the numerical approximation of the solution is also given and numerical results are presented. Elliptic variational inequalities, convex functions, monotone operators,
semigroups of operators, and nonlinear evolution equations are used as mathematical instruments. The book presents a sudy of some problems of viscoplasticity using various and different mathematical methods, the mathematical results are interpreted from a mathematical point of view, and the theory is
developed to deal with numerical results from possible applications in industry and technology.
Table of Contents
- CHAPTER 1. PRELIMINARIES ON MECHANICS OF CONTINUOUS MEDIA
- CHAPTER 2. FUNCTIONAL SPACES IN VISCOPLASTICITY
- CHAPTER 3. QUASISTATIC PROCESSES FOR RATE-TYPE VISCOPLASTIC MATERIALS
- CHAPTER 4. DYNAMIC PROCESSES FOR RATE-TYPE ELASTIC-VISCOPLASTIC MATERIALS
- CHAPTER 5. THE FLOW OF THE BINGHAM FLUID WITH FRICTION
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