Finite element solution of boundary value problems: theory and computation
✍ Scribed by O. Axelsson, V. A. Barker
- Book ID
- 127456323
- Publisher
- Society for Industrial and Applied Mathematics
- Year
- 2001
- Tongue
- English
- Weight
- 3 MB
- Series
- Classics in applied mathematics 35
- Edition
- illustrated edition
- Category
- Library
- City
- Philadelphia
- ISBN
- 0898714990
No coin nor oath required. For personal study only.
✦ Synopsis
Finite Element Solution of Boundary Value Problems: Theory and Computation provides a thorough, balanced introduction to both the theoretical and the computational aspects of the finite element method for solving boundary value problems for partial differential equations. Although significant advances have been made in the finite element method since this book first appeared in 1984, the basics have remained the same, and this classic, well-written text explains these basics and prepares the reader for more advanced study. Useful as both a reference and a textbook, complete with examples and exercises, it remains as relevant today as it was when originally published.
Audience This book is written for advanced undergraduate and graduate students in the areas of numerical analysis, mathematics, and computer science, as well as for theoretically inclined practitioners in engineering and the physical sciences.
✦ Subjects
Метод конечных элементов
📜 SIMILAR VOLUMES
An adaptive finite element-boundary element algorithm is proposed to compute an approximate solution of a given boundary value problem. The convergence in H 1 (O) is controlled by a boundary element based a-posteriori error estimator from which an adaptive refinement strategy is derived. Correspondi
## Abstract This paper compares three methods for dealing with an exterior boundary value problem by the Finite Element Method, one of which involves using an infinite element. The methods are illustrated by application to the problem of ground water flow round a tunnel with permeable invert. The u
The Asymptotic Finite Element method for improvement of standard finite element solutions of perturbation equations by the addition of asymptotic corrections to the right hand side terms is presented. It is applied here to 1-D and 2-D diffusion-convection equations and to non-linear similarity equat