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A posteriori error estimates for the Morley plate bending element

Published: 27 March 2007 Publication History

Abstract

A local a posteriori error indicator for the well known Morley element for the Kirchhoff plate bending problem is presented. The error indicator is proven to be both reliable and efficient. The technique applied is general and it is shown to have also other applications.

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Published In

cover image Numerische Mathematik
Numerische Mathematik  Volume 106, Issue 2
March 2007
181 pages

Publisher

Springer-Verlag

Berlin, Heidelberg

Publication History

Published: 27 March 2007

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  • (2024)Adaptive guaranteed lower eigenvalue bounds with optimal convergence ratesNumerische Mathematik10.1007/s00211-023-01382-8156:1(1-38)Online publication date: 1-Feb-2024
  • (2021)Recovery-based a Posteriori Error Analysis for Plate Bending ProblemsJournal of Scientific Computing10.1007/s10915-021-01595-988:3Online publication date: 3-Aug-2021
  • (2018)Multigrid Methods for Hellan---Herrmann---Johnson Mixed Method of Kirchhoff Plate Bending ProblemsJournal of Scientific Computing10.1007/s10915-017-0636-z76:2(673-696)Online publication date: 1-Aug-2018
  • (2018)Quasi-optimal convergence rate for an adaptive hybridizable $$C^0$$C0 discontinuous Galerkin method for Kirchhoff platesNumerische Mathematik10.1007/s00211-018-0953-7139:4(795-829)Online publication date: 1-Aug-2018
  • (2016)The lower bound property of the Morley element eigenvaluesComputers & Mathematics with Applications10.1016/j.camwa.2016.06.00472:4(904-920)Online publication date: 1-Aug-2016
  • (2015)A posteriori error estimates of the Morley element for the fourth order elliptic eigenvalue problemNumerical Algorithms10.1007/s11075-014-9854-868:3(455-466)Online publication date: 1-Mar-2015
  • (2014)New error estimates of the Morley element for the plate bending problemsJournal of Computational and Applied Mathematics10.5555/2753880.2754143263:C(405-416)Online publication date: 1-Jun-2014
  • (2014)A discrete Helmholtz decomposition with Morley finite element functions and the optimality of adaptive finite element schemesComputers & Mathematics with Applications10.1016/j.camwa.2014.07.01968:12(2167-2181)Online publication date: 1-Dec-2014
  • (2013)A posteriori error estimates for nonconforming finite element methods for fourth-order problems on rectanglesNumerische Mathematik10.1007/s00211-012-0513-5124:2(309-335)Online publication date: 1-Jun-2013
  • (2008)A-priori and a-posteriori error analysis for a family of Reissner–Mindlin plate elements BIT10.1007/s10543-008-0175-y48:2(189-213)Online publication date: 1-Jun-2008

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