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Synopsis
This book presents the nonlinear theory of continuum mechanics and demonstrates its use in developing nonlinear computer formulations for large displacement dynamic analysis. Basic concepts used in continuum mechanics are presented and used to develop nonlinear general finite element formulations that can be effectively used in large displacement analysis. The book considers two nonlinear finite element dynamic formulations: a general large deformation finite element formulation and a formulation that can efficiently solve small deformation problems that characterize very stiff structures. The book presents material clearly and systematically, assuming the reader has only basic knowledge in matrix and vector algebra and dynamics. The book is designed for use by advanced undergraduates and first-year graduate students. It is also a reference for researchers, practising engineers, and scientists working in computational mechanics, bio-mechanics, computational biology, multibody system dynamics, and other fields of science and engineering using the general continuum mechanics theory.
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Book Description
This book presents the nonlinear theory of continuum mechanics and demonstrates its use in developing nonlinear computer formulations for large displacement dynamic analysis. Basic concepts used in continuum mechanics are presented and used to develop nonlinear general finite element formulations that can be effectively used in large displacement analysis.
About the Author
Ahmed Shabana is University Distinguished Professor and the Richard and Loan Hill Professor of Engineering at the University of Illinois, Chicago. Professor Shabana is author of the books Dynamics of Multibody Systems (3rd edition), Computational Dynamics (3rd edition), Railroad Vehicle Dynamics, Theory of Vibration: An Introduction (2nd edition) and Vibration of Discrete and Continuous Systems (2nd edition). He has served on the editorial board of several journals and he is the Founding Chair of the ASME Technical Committee on Multi-Body Systems and Nonlinear Dynamics. He is a Fellow of the American Society of Mechanical Engineers (ASME).
"About this title" may belong to another edition of this title.
- PublisherCambridge University Press
- Publication date2006
- ISBN 10 0521174384
- ISBN 13 9780521174381
- BindingPaperback
- LanguageEnglish
- Number of pages348
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Computational Continuum Mechanics
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Cambridge University Press, 2010
ISBN 10: 0521174384
ISBN 13: 9780521174381
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Soft cover. Condition: Very Good. 1st paperback edition (with corrections), xii + 335 pages, NOT ex-library. Unread copy showing gentle signs of storage/handling, interior is clean, bright, with unmarked text and tight binding. Straight uncreased spine. Minor wear to tips of corners, small indentations to lower edge of rear panel and last pages. Cover shows faint shelfworn marks and scratches. -- This book presents the nonlinear theory of continuum mechanics and demonstrates its use in developing nonlinear computer formulations for large displacement dynamic analysis. Basic concepts used in continuum mechanics are presented and used to develop nonlinear general finite element formulations that can be effectively used in large displacement analysis. The book considers two nonlinear finite element dynamic formulations: a general large deformation finite element formulation and a formulation that can efficiently solve small deformation problems that characterize very stiff structures. The book presents material clearly and systematically, assuming the reader has only basic knowledge in matrix and vector algebra and dynamics. The book is designed for use by advanced undergraduates and first-year graduate students. It is also a reference for researchers, practising engineers, and scientists working in computational mechanics, bio-mechanics, computational biology, multibody system dynamics, and other fields of science and engineering using the general continuum mechanics theory. - Thorough presentation of the nonlinear continuum mechanics theory - Emphasis on the computational methods - Generality of the finite element formulations developed in the book --- Contents: 1. Introduction; 2. Kinematics; 3. Forces and stresses; 4. Constitutive equations; 5. Plasticity formulations; 6. Finite element formulation: large deformation, large rotation problem; 7. Finite element formulation: small deformation, large rotation problem. Seller Inventory # 004195
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Computational Continuum Mechanics
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Paperback. Condition: new. Paperback. This book presents the nonlinear theory of continuum mechanics and demonstrates its use in developing nonlinear computer formulations for large displacement dynamic analysis. Basic concepts used in continuum mechanics are presented and used to develop nonlinear general finite element formulations that can be effectively used in large displacement analysis. The book considers two nonlinear finite element dynamic formulations: a general large deformation finite element formulation and a formulation that can efficiently solve small deformation problems that characterize very stiff structures. The book presents material clearly and systematically, assuming the reader has only basic knowledge in matrix and vector algebra and dynamics. The book is designed for use by advanced undergraduates and first-year graduate students. It is also a reference for researchers, practising engineers, and scientists working in computational mechanics, bio-mechanics, computational biology, multibody system dynamics, and other fields of science and engineering using the general continuum mechanics theory. This book presents the nonlinear theory of continuum mechanics and demonstrates its use in developing nonlinear computer formulations for large displacement dynamic analysis. Basic concepts used in continuum mechanics are presented and used to develop nonlinear general finite element formulations that can be effectively used in large displacement analysis. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability. Seller Inventory # 9780521174381
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Computational Continuum Mechanics
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Computational Continuum Mechanics
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