The Finite Element Method: A Practical Course
Language: English
Published by Butterworth-Heinemann, 2013
- Softcover
- Used

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- Title
- The Finite Element Method: A Practical Course
- Author
- Liu, G.R.; Quek, S. S.
- Publisher
- Butterworth-Heinemann
- Publication year
- 2013
- Condition
- Good
- Binding
- No binding
- Language
- English
- ISBN 10
- 0080983561
- ISBN 13
- 9780080983561
- Edition
- 2nd Edition
Written for practicing engineers and students alike, this book emphasizes the role of finite element modeling and simulation in the engineering design process. It provides the necessary theories and techniques of the FEM in a concise and easy-to-understand format and applies the techniques to civil, mechanical, and aerospace problems. Updated throughout for current developments in FEM and FEM software, the book also includes case studies, diagrams, illustrations, and tables to help demonstrate the material.
- Plentiful diagrams, illustrations and tables demonstrate the material
- Covers modeling techniques that predict how components will operate and tolerate loads, stresses and strains in reality
- Full set of PowerPoint presentation slides that illustrate and support the book, available on a companion website
"Synopsis" may belong to another edition of this title.
About the Author
Mr. Quek received his B. Eng. (Hon.) in mechanical engineering from the National University of Singapore in 1999. He did an industrial attachment in the then aeronautics laboratory of DSO National Laboratories, Singapore, gaining much experience in using the finite element method in areas of structural dynamics. He also did research in the areas of wave propagation and infinite domains using the finite element method. In the course of his research, Mr Quek had gained tremendous experience in the applications of the finite element method, especially in using commercially available software like Abaqus. Currently, he is doing research in the field of numerical simulation of quantum dot nanostructures, which will lead to a dissertation for his doctorate degree. To date, he had authored two international journal papers. His research interests include Computational Mechanics, Nano-scale Computation, Vibration and Wave Propagation in Structures and Numerical Analysis.
"About the title" may belong to another edition of this title.
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