On error control at numerical solution of forth order elliptic equations with strongly discontinuous reaction coefficient
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Publication:2091454
DOI10.1007/978-3-030-87809-2_17OpenAlexW4295788441MaRDI QIDQ2091454
Publication date: 1 November 2022
Full work available at URL: https://doi.org/10.1007/978-3-030-87809-2_17
finite element methodsharp boundsa posteriori error boundspiece wise constant reaction coefficientsingularly perturbed 4th order elliptic equations
Cites Work
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- \(C^0\) interior penalty methods for fourth order elliptic boundary value problems on polygonal domains
- A posteriori error estimates for continuous/discontinuous Galerkin approximations of the Kirchhoff-love plate
- The superconvergent patch recovery (SPR) and adaptive finite element refinement
- A posteriori error estimates for the Morley plate bending element
- A posteriori error estimates for fourth-order elliptic problems
- Robust error bounds for finite element approximation of reaction-diffusion problems with non-constant reaction coefficient in arbitrary space dimension
- A simple approach to reliable and robust a posteriori error estimation for singularly perturbed problems
- Some a posteriori error bounds for numerical solutions of plate in bending problems
- A note on a posteriori error bounds for numerical solutions of elliptic equations with a piecewise constant reaction coefficient having large jumps
- On a renewed approach to a posteriori error bounds for approximate solutions of reaction-diffusion equations
- On error control in the numerical solution of reaction-diffusion equation
- On the accuracy of a posteriori functional error majorants for approximate solutions of elliptic equations
- Zur Konvergenz von Näherungsverfahren bezüglich verschiedener Normen. (On convergence of approximation methods with respect to various norms)
- An a posteriori error indicator for discontinuous Galerkin approximations of fourth-order elliptic problems
- Residual-based a posteriori error estimator for the mixed finite element approximation of the biharmonic equation
- An a posteriori error estimator for a quadratic C0-interior penalty method for the biharmonic problem
- Ultraconvergence of the patch recovery technique
- Analysis of recovery type a posteriori error estimators for mildly structured grids
- Dirichlet–Dirichlet Domain Decomposition Methods for Elliptic Problems
- A posteriori error estimates for finite element approximations of the Cahn-Hilliard equation and the Hele-Shaw flow
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