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Home > Technology > Technology General & Other > Error-controlled Adaptive Finite Elements in Solid Mechanics-eBook
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Error-controlled Adaptive Finite Elements in Solid Mechanics
"This book contains the numerical methods, mathematical analysis, algorithms, software aspects and comparative results of a six year joint project of nine German University institutes, supported by the German National Science Foundation (DFG). It covers new progress for efficient and reliable error estimates mainly of the Finite Element Method for non-linear problems in solid mechanics, as well as efficient re-meshing techniques and solution algorithms. Topics covered include: Elastoplastic deformations and contact problems. Shear localization of inelastic deformationsThin-walled structures Elastodynamics. The authors, all experts in computational mechanics, provide a wealth of new ideas for the next generation of software for adaptive finite elements, which will be of great interest to industry. Each chapter includes the state of the art, comparisons between different methods and the mechanical and mathematical background of the methods addressed. Practising engineers, researchers and students in engineering, applied mathematicians and computer scientists will find new material for developing, maintaining and applying finite element algorithms which reach new heights of approximation quality."
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Title of ebook: Error-controlled Adaptive Finite Elements in Solid Mechanics
ISBN: 9780470857977
Publisher: John Wiley & Sons, Inc.
Internet download file size: 15990 kb
Released online for download: 06-23-2003
Author of eBook: Ramm, Ekkehard
Joint Author: Rannacher, Rolf
Joint Author: Rank, Ellen

Error-Controlled Adaptive Finite Elements in Solid Mechanics


Chapter One

Introduction

Erwin Stein

1.1 ERROR-CONTROLLED ADAPTIVE FINITE-ELEMENT-METHODS

The important advantages of direct variational methods, in particular the Finite Element Method (FEM), against Finite Difference Methods (FDM) are what we call 'logical width and depth, combined with simplicity and robustness', i.e. the same additive methodological concept for a wide class of problems with simple extension to more complicated problems (e.g. from linear to nonlinear theories), and this should be possible with simple algorithmic structures like symmetric and positive definite systems matrices combined with robustness of the solvers and parameter-independent convergence rates in regular cases.

The accuracy of a specific FE analysis thus depends upon the mathematical model and its dimension, the given physical problem, the polynomial degree pread full excerpt from Error-controlled Adaptive Finite Elements in Solid Mechanics ebook



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