A Unified Approach to the Finite Element Method and Error Analysis Procedures

A Unified Approach to the Finite Element Method and Error Analysis Procedures
Author :
Publisher : Elsevier
Total Pages : 559
Release :
ISBN-10 : 9780080543420
ISBN-13 : 0080543421
Rating : 4/5 (20 Downloads)

Book Synopsis A Unified Approach to the Finite Element Method and Error Analysis Procedures by : Julian A. T. Dow

Download or read book A Unified Approach to the Finite Element Method and Error Analysis Procedures written by Julian A. T. Dow and published by Elsevier. This book was released on 1998-11-09 with total page 559 pages. Available in PDF, EPUB and Kindle. Book excerpt: A Unified Approach to the Finite Element Method and Error Analysis Procedures provides an in-depth background to better understanding of finite element results and techniques for improving accuracy of finite element methods. Thus, the reader is able to identify and eliminate errors contained in finite element models. Three different error analysis techniques are systematically developed from a common theoretical foundation: 1) modeling erros in individual elements; 2) discretization errors in the overall model; 3) point-wise errors in the final stress or strain results. Thoroughly class tested with undergraduate and graduate students. A Unified Approach to the Finite Element Method and Error Analysis Procedures is sure to become an essential resource for students as well as practicing engineers and researchers. New, simpler element formulation techniques, model-independent results, and error measures New polynomial-based methods for identifying critical points New procedures for evaluating sheer/strain accuracy Accessible to undergraduates, insightful to researchers, and useful to practitioners Taylor series (polynomial) based Intuitive elemental and point-wise error measures Essential background information provided in 12 appendices


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These Lecture Notes have been compiled from the material presented by the second author in a lecture series ('Nachdiplomvorlesung') at the Department of Mathema