Convergence and Optimal Complexity of Adaptive Finite Element Methods

Details Convergence and Optimal Complexity of Adaptive Finite Element Methods Convergence and Optimal Complexity of Adaptive Finite Element Methods

2010-02-04

arxiv.org/abs/1002.0887v1

Mathematics

Numerical Analysis

30pages, 14figures

Scientific paper

In this paper, we study adaptive finite element approximations in a perturbation framework, which makes use of the existing adaptive finite element analysis of a linear symmetric elliptic problem. We prove the convergence and complexity of adaptive finite element methods for a class of elliptic partial differential equations. For illustration, we apply the general approach to obtain the convergence and complexity of adaptive finite element methods for a nonsymmetric problem, a nonlinear problem as well as an unbounded coefficient eigenvalue problem.

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