2003
DOI: 10.1016/s0045-7825(03)00312-8
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Interface relaxation algorithms for BEM–BEM coupling and FEM–BEM coupling

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Cited by 44 publications
(36 citation statements)
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“…Within the iteration procedure, a relaxation operator is applied to the interface boundary conditions in order to enable and speed up convergence. In this sense, the iterative coupling approaches are better called interface relaxation FEM-BEM coupling methods [25,27]. The interface relaxation FEM-BEM (Dirichlet-Neumann) coupling method in elasto-plasticity is 1027 outlined as: Set initial guess ( F u C ) n=0 (where n is the iteration number).…”
Section: Coupled Fem-bem In Elasto-plasticitymentioning
confidence: 99%
“…Within the iteration procedure, a relaxation operator is applied to the interface boundary conditions in order to enable and speed up convergence. In this sense, the iterative coupling approaches are better called interface relaxation FEM-BEM coupling methods [25,27]. The interface relaxation FEM-BEM (Dirichlet-Neumann) coupling method in elasto-plasticity is 1027 outlined as: Set initial guess ( F u C ) n=0 (where n is the iteration number).…”
Section: Coupled Fem-bem In Elasto-plasticitymentioning
confidence: 99%
“…Several strategies exist for the coupling of BEMs and FEMs (e.g., [6,7,9,15]). This paper is focused on mixeddimensional coupling, i.e., different types of degrees of freedom (DOF) may appear at the interface (Sect.…”
Section: General Coupling Strategymentioning
confidence: 99%
“…Apart from the iterative coupling strategies [6,7], there are basically two ways of coupling 2D finite shell elements with 3D boundary elements directly. The more understandable method is the kinematic coupling.…”
Section: Improved 2d/3d Couplingmentioning
confidence: 99%
“…The boundary element method (BEM) will allow us to solve new and more realistic crack problems with complex geometry for geoscience applications (Ritz et al 2012). BEM requires fewer boundary elements than the finite element method (FEM) when achieving the same accuracy (Ghassemi et al 2001;Elleithy and Tanaka 2003;Ghassemi and Zhang 2004;Soares et al 2004;Gun and Gao 2014;Cheng et al 2015). The multi-annulus structure consisting different materials belongs to a set of boundary value problems with the correlated constraints on the boundary conditions.…”
Section: Introductionmentioning
confidence: 99%