Optimal estimates for lower and upper bounds of approximation errors in the p-version of the finite element method in two dimensions
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Summary. This paper will analyze the lower and upper error bounds of the finite element solution of the p-version for linear elliptic problems in polygonal domains. The optimal rate of convergence is rigorously proved based on the sharp estimates of lower and upper bounds of the approximation error.
Ivo BabuškaRIDID Partially supported by the US office | University of Texas at Austin during his stay . Benqi GuoRIDID Partially supported by National Scien