An Introduction to Nonlinear Finite Element Analysis by J. N. Reddy

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An Introduction to Nonlinear Finite Element Analysis

By J. N. Reddy


* Publisher: Oxford University Press, USA
* Number Of Pages: 488
* Publication Date: 2004-05-11
* ISBN-10 / ASIN: 019852529X
* ISBN-13 / EAN: 9780198525295
* Binding: Hardcover



Book Description:

This book presents the theory and computer implementation of the finite element method as applied to nonlinear problems of heat transfer and similar field problems, fluid mechanics (flows of incompressible fluids), and solid mechanics (elasticity, beams and plates). Both geometric as well as material nonlinearities are considered, and static and transient (i.e. time-dependent) responses are studied. Although there exist a number of books on nonlinear finite elements that serve as good references for engineers who are familiar with the subject and wish to learn advanced topics or the latest developments, there is currently no book which is suitable as a textbook for a first course on nonlinear finite element analysis. This book fills the void in the market, providing a clear understanding of the concepts of nonlinear finite element analyses through detailed theoretical formulations and computer implementation steps, examples and exercises. In addition, the book serves as a prelude to more advanced books on the subject.

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An Introduction to Nonlinear Finite Element Analysis

Author(s)/Editor(s): J. N. Reddy | Size: 19 MB | Format: PDF | Quality: Original preprint | Publisher: Oxford University Press | Year: 2015 ( 2nd Edition) | pages: 768 | ISBN: 0199641757

The second edition of An Introduction to Nonlinear Finite Element Analysis has the same objective as the first edition, namely, to facilitate an easy and thorough understanding of the details that are involved in the theoretical formulation, finite element model development, and solutions of nonlinear problems. The book offers an easy-to-understand treatment of the subject of nonlinear finite element analysis, which includes element development from mathematical models and numerical evaluation of the underlying physics.

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