A posteriori error estimates for the Johnson-Nédélec FEM-BEM coupling (Q444831)

scientific article; zbMATH DE number 6071168

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English	A posteriori error estimates for the Johnson-Nédélec FEM-BEM coupling	scientific article; zbMATH DE number 6071168

Statements

instance of

scholarly article

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title

A posteriori error estimates for the Johnson-Nédélec FEM-BEM coupling (English)

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Engineering Analysis with Boundary Elements

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publication date

24 August 2012

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zbMATH Keywords

finite element-boundary element coupling

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local mesh-refinement

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adaptive algorithm

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describes a project that uses

HILBERT

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MaRDI profile type

Publication

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full work available at URL

https://doi.org/10.1016/j.enganabound.2011.07.017

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cites work

A posteriori error estimation in finite element analysis

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HILBERT -- a MATLAB implementation of adaptive 2D-BEM. $\underline {\text H}$ilbert $\underline {\text I}$s a $\underline {\text L}$ovely $\underline {\text B}$oundary $\underline {\text E}$lement $\underline {\text R}$esearch $\underline {\text T}$ool

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Estimator reduction and convergence of adaptive BEM

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A posteriori error estimates for the Johnson-Nédélec FEM-BEM coupling

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Convergence of some adaptive FEM-BEM coupling for elliptic but possibly nonlinear interface problems

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Q5690367

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A Posteriori Error Estimates Based on Hierarchical Bases

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Some A Posteriori Error Estimators for Elliptic Partial Differential Equations

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A Posteriori Error Estimates for Elliptic Problems in Two and Three Space Dimensions

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A posteriori error estimate for the symmetric coupling of finite elements and boundary elements

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An a posteriori error estimate for a first-kind integral equation

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Mathematical foundation of a posteriori error estimates and adaptive mesh-refining algorithms for boundary integral equations of the first kind

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A posteriori error estimate and h-adaptive algorithm on surfaces from Symm's integral equation

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Averaging Techniques for the Effective Numerical Solution of Symm's Integral Equation of the First Kind

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Averaging Techniques for the A Posteriori BEM Error Control for a Hypersingular Integral Equation in Two Dimensions

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Convergence of adaptive boundary element methods

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Exponential convergence of {$hp$} quadrature for integral operators with Gevrey kernels

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Adaptive coupling of boundary elements and finite elements

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Quasi-Optimal Convergence Rate for an Adaptive Finite Element Method

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Q4732065

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Experimental convergence rates for various couplings of boundary and finite elements

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Coupling of Finite and Boundary Element Methods for an Elastoplastic Interface Problem

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A Convergent Adaptive Algorithm for Poisson’s Equation

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Small data oscillation implies the saturation assumption

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Energy norm based a posteriori error estimation for boundary element methods in two dimensions

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Simple error estimators for the Galerkin BEM for some hypersingular integral equation in 2D

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Localization of the Aronszajn-Slobodeckij norm and application to adaptive boundary elements methods. Part I. The two-dimensional case

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Localization of the Aronszajn-Slobodeckij norm and application to adaptive boundary element methods. II: The three-dimensional case

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Convergence of simple adaptive Galerkin schemes based on $h - h/2$ error estimators

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Simple a posteriori error estimators for the $h$-version of the boundary element method

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Convergence and quasi-optimality of adaptive FEM with inhomogeneous Dirichlet data

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Coupling of mixed finite elements and boundary elements for linear and nonlinear elliptic problems

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Q3779682

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Plenary Lectures

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On the Coupling of Boundary Integral and Finite Element Methods

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Convergence of adaptive 3D BEM for weakly singular integral equations based on isotropic mesh-refinement

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Adaptive FEM-BEM coupling with a Schur complement error indicator

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Q4953888

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An Adaptive Two-Level Method for the Coupling of Nonlinear FEM-BEM Equations

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The fast solution of boundary integral equations.

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Q4823170

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Variable order composite quadrature of singular and nearly singular integrals

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The Validity of Johnson–Nédélec's BEM–FEM Coupling on Polygonal Interfaces

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The $h-p$ version of the boundary element method on polygonal domains with quasiuniform meshes

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Q4886148

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On the multi-level splitting of finite element spaces

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Identifiers

zbMATH Open document ID

1245.65154

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Mathematics Subject Classification ID

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10.1016/J.ENGANABOUND.2011.07.017

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Sitelinks

Mathematics(1 entry)

mardi Publication:444831