An implementation and numerical experiments of the FEM‐BEM coupling for the elastodynamic wave equation in 3D
Abstract: In this paper we deal with an implementation as well as numerical experiments for the coupling of interior and exterior problems of the elastodynamic wave equation with transparent boundary conditions in 3D as described in a previous paper by this author. In more detail, the FEM‐BEM‐coupling as well as the time discretization by using leapfrog and convolution quadrature is considered. Our aim is to provide an insight into the necessary steps of the implementation. Based on this, we present numerical experiments for a non‐convex domain and analyze the errors.
- Location
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Deutsche Nationalbibliothek Frankfurt am Main
- Extent
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Online-Ressource
- Language
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Englisch
- Bibliographic citation
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An implementation and numerical experiments of the FEM‐BEM coupling for the elastodynamic wave equation in 3D ; volume:99 ; number:12 ; year:2019 ; extent:19
ZAMM ; 99, Heft 12 (2019) (gesamt 19)
- Creator
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Eberle, Sarah
- DOI
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10.1002/zamm.201900050
- URN
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urn:nbn:de:101:1-2022072806532065003442
- Rights
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Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Last update
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15.08.2025, 7:31 AM CEST
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Associated
- Eberle, Sarah
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Shape optimization for two-dimensional transonic airfoil by using the coupling of FEM and BEM
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Non-symmetric isogeometric FEM-BEM couplings
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Multiscale preconditioning for the coupling of FEM-BEM
An implementation and numerical experiments of the FEM‐BEM coupling for the elastodynamic wave equation in 3D
Least squares methods for the coupling of FEM and BEM
Conforming multilevel FEM for the biharmonic equation
Shape optimization for two-dimensional transonic airfoil by using the coupling of FEM and BEM
Multilevel quadrature for elliptic problems on random domains by the coupling of FEM and BEM
Gradient Recovery for the BEM‐based FEM and VEM
Schnelle Lösungsverfahren für FEM-BEM Kopplungsgleichungen
Non-symmetric isogeometric FEM-BEM couplings
Parallel coupling of fem and bem via domain decomposition for three dimensional linear elastostatic problems
Fehlerkontrollierte adaptive FEM-BEM Kopplungsmethoden und Anwendungen
FEM–BEM coupling for the thermoelastic wave equation with transparent boundary conditions in 3D
Multiscale preconditioning for the coupling of FEM-BEM
An implementation and numerical experiments of the FEM‐BEM coupling for the elastodynamic wave equation in 3D
Least squares methods for the coupling of FEM and BEM
Conforming multilevel FEM for the biharmonic equation
Shape optimization for two-dimensional transonic airfoil by using the coupling of FEM and BEM
Multilevel quadrature for elliptic problems on random domains by the coupling of FEM and BEM
Gradient Recovery for the BEM‐based FEM and VEM
Schnelle Lösungsverfahren für FEM-BEM Kopplungsgleichungen
Non-symmetric isogeometric FEM-BEM couplings
Parallel coupling of fem and bem via domain decomposition for three dimensional linear elastostatic problems