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Computational Geometry of Surfaces and Its Application to the Finite Element Analysis of Shells
- ISBN-100646594044
- ISBN-13978-0646594040
- PublisherComputational Mechanics Australia Pty.Ltd.
- Publication dateApril 10, 2013
- LanguageEnglish
- Print length307 pages
Product details
- Publisher : Computational Mechanics Australia Pty.Ltd. (April 10, 2013)
- Language : English
- Hardcover : 307 pages
- ISBN-10 : 0646594044
- ISBN-13 : 978-0646594040
- Item Weight : 3.08 pounds
- Customer Reviews:
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I especially want to mark chapters, which are allocated for FEM. They are very helpful for understanding method's application for engineering needs, as FEA of thin shells. There is short description of the FEM steps and principles, in relation of quadrilateral finite elements. Chapter 5 contains very visual explanation of the algorithm for constructing the lines of principal curvature at any point on the FE surface. Numerical examples at the end and source codes make the book a complete resource on meshing algorithms for shells.
The book successfully addresses two main subjects:
- The development of a new method for the construction of the lines of principal curvature on arbitrarily complex curved surfaces,
- The formulation and implementation of a new 9-noded shell finite element that delivers high-quality numerical results, particularly for displacements and stresses.
Both the theoretical basis and the developed algorithms are thoroughly explained and fully implemented in the provided source codes.
As a professional working in the implementation of finite element analysis, I was most impressed by the extensive coverage of particular cases in the algorithms, putting in evidence that the authors devoted much effort to implement and test their formulations to obtain solid and reliable results. This aspect sets this work apart from most textbooks where you get the general idea but are left with many exceptions to solve on your own.
Furthermore, this book provides an introduction to differential geometry, as well as the mathematical fundamentals of the theory of thin shells, making it a good reference for a broad range of people, from students to engineering professional working with shell finite elements.
