This paper derives some interior superconvergence estimates for finite element solutions of the Stokes problem by a local L 2 projection method. The results depend only on local properties of the Stokes problem and the finite element approximations.

Editor-in-Chief: Hoppe, Ronald H. W. / Kuznetsov, Yuri
Editorial Board Member: Carstensen, Carsten / Chen, Zhangxin / Dryja, M. / Feistauer, Miloslav / Glowinski, R. / Hackbusch, Wolfgang H.C. / Langer, Ulrich / Lazarov, Raytcho / Neittaanmaki, P. / Pironneau, O. / Quarteroni, Alfio / Rannacher, Rolf / Shi, Zhong-ci / Tyrtyshnikov, Eugene E. / Widlund, O. / Zou, Jun / Axelsson, Owe / Bjorstad, Petter E. / Kawarada, Hideo
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Interior superconvergence of finite element solutions for Stokes problems by local L2 projections
∗ Department of Mathematics, University of Wyoming, Laramie, WY 82070
Citation Information: Journal of Numerical Mathematics jnma. Volume 12, Issue 2, Pages 77–96, ISSN (Online) 1569-3953, ISSN (Print) 1570-2820, DOI: 10.1515/156939504323074496, June 2004
Key Words: interior error estimate,; finite element method,; superconvergence,; L2 projection method,; Stokes problem


















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