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Introduction to Finite and Spectral Element Methods Using MATLAB

Constantine Pozrikidis (University of Massachusetts Amherst, USA)

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Hardback

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Apple Academic Press Inc.
17 June 2014
Incorporating new topics and original material, Introduction to Finite and Spectral Element Methods Using MATLAB (R), Second Edition enables readers to quickly understand the theoretical foundation and practical implementation of the finite element method and its companion spectral element method. Readers gain hands-on computational experience by using the free online FSELIB library of MATLAB (R) functions and codes. With the book as a user guide, readers can immediately run the codes and graphically display solutions to a variety of elementary and advanced problems.

New to the Second Edition Two new chapters with updated material Updated detailed proofs and original derivations New schematic illustrations and graphs Additional solved problems Updated MATLAB software, including improved and new computer functions as well as complete finite element codes incorporating domain discretization modules in three dimensions Suitable for self-study or as a textbook in various science and engineering courses, this self-contained book introduces the fundamentals on a need-to-know basis and emphasizes the development of algorithms and the computer implementation of essential procedures. The text first explains basic concepts and develops the algorithms before addressing problems in solid mechanics, fluid mechanics, and structural mechanics.
By:   Constantine Pozrikidis (University of Massachusetts Amherst USA)
Imprint:   Apple Academic Press Inc.
Country of Publication:   Canada
Edition:   2nd New edition
Dimensions:   Height: 234mm,  Width: 156mm,  Spine: 46mm
Weight:   1.270kg
ISBN:   9781482209150
ISBN 10:   1482209152
Pages:   806
Publication Date:   17 June 2014
Audience:   College/higher education ,  Professional and scholarly ,  Primary ,  Undergraduate
Format:   Hardback
Publisher's Status:   Active
The Finite Element Method in One Dimension. Further Applications in One Dimension. High-Order and Spectral Elements in One Dimension. The Finite Element Method in Two Dimensions. Quadratic and Spectral Elements in Two Dimensions. Applications in Mechanics. Viscous Flow. Finite and Spectral Element Methods in Three Dimensions. Appendices. References. Index.

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