9781562522018-1562522019-The Multiple Reciprocity Boundary Element Method (International Series on Computational Engineering)

The Multiple Reciprocity Boundary Element Method (International Series on Computational Engineering)

ISBN-13: 9781562522018
ISBN-10: 1562522019
Edition: illustrated edition
Author: A.J. Nowak, A. C. Neves
Publication date: 1994
Publisher: Computational Mechanics
Format: Hardcover 256 pages
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Book details

ISBN-13: 9781562522018
ISBN-10: 1562522019
Edition: illustrated edition
Author: A.J. Nowak, A. C. Neves
Publication date: 1994
Publisher: Computational Mechanics
Format: Hardcover 256 pages

Summary

The Multiple Reciprocity Boundary Element Method (International Series on Computational Engineering) (ISBN-13: 9781562522018 and ISBN-10: 1562522019), written by authors A.J. Nowak, A. C. Neves, was published by Computational Mechanics in 1994. With an overall rating of 4.5 stars, it's a notable title among other books. You can easily purchase or rent The Multiple Reciprocity Boundary Element Method (International Series on Computational Engineering) (Hardcover) from BooksRun, along with many other new and used books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.44.

Description

The boundary element method (BEM) is a numerical technique which is now emerging as a viable alternative to finite difference and finite element methods for solving a wide range of engineering problems. The main advantage of the BEM is its unique ability to confine the dependence of the problem solution to the boundary values only. However, the main drawback of BEM occurs in problems such as those with body forces, time-dependent effects or non-linearities. In these cases, the domain integrals, that appear in the integral equation, can be evaluated by using cell integration. Although this technique is effective in general, it affects the overall efficiency of the BEM and detracts from its elegance owing to the additional internal discretization. In an effort to avoid the internal discretization, many different approaches have been developed. One of the more successful, is the multiple reciprocity method (MRM). This method employs a sequence of higher-order fundamental solutions which permit the application of the reciprocity theorem recurrently. This book presents recent developments in MRM as it applies to BEM, with contributions from researchers worldwide.
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