Supercloseness of orthogonal projections onto nearby finite element spaces
Author:
Publisher
EDP Sciences
Subject
Applied Mathematics,Modeling and Simulation,Numerical Analysis,Analysis,Computational Mathematics
Link
http://www.esaim-m2an.org/10.1051/m2an/2014045/pdf
Reference21 articles.
1. A.B. Andreev, Supercloseness between the elliptic projection and the approximate eigenfunction and its application to a postprocessing of finite element eigenvalue problems. InNumer. Anal. Appl.Springer (2005) 100–107.
2. Babuška I. and Miller A., The post-processing approach in the finite element method, Part 1: Calculation of displacements, stresses and other higher derivatives of the displacements.Int. J. Numer. Methods Eng.20(1984) 1085–1109.
3. Babuška I., Strouboulis T., Upadhyay C.S. and Gangaraj S.K., Computer-based proof of the existence of superconvergence points in the finite element method; superconvergence of the derivatives in finite element solutions of Laplace’s, Poisson’s, and the elasticity equations.Numer. Methods Partial Differ. Equ.12(1996) 347–392.
4. Bank R.E. and Xu J., Asymptotically exact a posteriori error estimators, Part I: Grids with superconvergence.SIAM J. Numer. Anal.41(2003) 2294–2312.
5. Barlow J., Optimal stress locations in finite element models.Int. J. Numer. Methods Eng.10(1976) 243–251.
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