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Applicable Analysis

An International Journal

Volume 92, 2013 - Issue 3

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Convergence of adaptive FEM for some elliptic obstacle problem

M. Page Institute for Analysis and Scientific Computing, Vienna UT, Wiedner Hauptstrasse 8-10, 1040 Vienna, AustriaCorrespondence[email protected]

D. Praetorius Institute for Analysis and Scientific Computing, Vienna UT, Wiedner Hauptstrasse 8-10, 1040 Vienna, Austria

Pages 595-615 | Received 23 Aug 2011, Accepted 11 Oct 2011, Published online: 14 Nov 2011

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https://doi.org/10.1080/00036811.2011.631916

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Citations (7)

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Articles from other publishers (7)

Wolfgang Dahmen, Harald Monsuur & Rob Stevenson. (2023) Least squares solvers for ill-posed PDEs that are conditionally stable. ESAIM: Mathematical Modelling and Numerical Analysis 57:4, pages 2227-2255.
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Gregor Gantner & Dirk Praetorius. (2022) Plain convergence of adaptive algorithms without exploiting reliability and efficiency. IMA Journal of Numerical Analysis 42:2, pages 1434-1453.
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Sharat Gaddam, Thirupathi Gudi & Kamana Porwal. (2021) Two new approaches for solving elliptic obstacle problems using discontinuous Galerkin methods. BIT Numerical Mathematics 62:1, pages 89-124.
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Sharat Gaddam & Thirupathi Gudi. (2018) Bubbles Enriched Quadratic Finite Element Method for the 3D-Elliptic Obstacle Problem. Computational Methods in Applied Mathematics 18:2, pages 223-236.
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Sharat Gaddam & Thirupathi Gudi. (2018) Inhomogeneous Dirichlet boundary condition in the a posteriori error control of the obstacle problem. Computers & Mathematics with Applications 75:7, pages 2311-2327.
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C. Carstensen, M. Feischl, M. Page & D. Praetorius. (2014) Axioms of adaptivity. Computers & Mathematics with Applications 67:6, pages 1195-1253.
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M. Feischl, M. Page & D. Praetorius. (2014) Convergence and quasi-optimality of adaptive FEM with inhomogeneous Dirichlet data. Journal of Computational and Applied Mathematics 255, pages 481-501.
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