The scaled boundary finite element metho
โ Song, Chongmin
๐ Library
๐
2018
๐ John Wiley & Sons Ltd
๐ English
โฆ LIBER โฆ
๐
The scaled boundary finite element method introduction to theory and implementation
โ Scribed by Song, Chongmin
- Publisher
- Wiley
- Year
- 2018
- Tongue
- English
- Leaves
- 491
- Category
- Library
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โฆ Synopsis
Basic formulations of the scaled boundary finite element method -- Solution by eigenvalue decomposition -- Automatic polygon mesh generation -- Modelling considerations -- Derivation in three dimensions -- Solution in statics by Schur decomposition -- Highorder elements -- Quadtree/octree algorithm of mesh generation -- Linear elastic fracture mechanics
Abstract: Basic formulations of the scaled boundary finite element method -- Solution by eigenvalue decomposition -- Automatic polygon mesh generation -- Modelling considerations -- Derivation in three dimensions -- Solution in statics by Schur decomposition -- Highorder elements -- Quadtree/octree algorithm of mesh generation -- Linear elastic fracture mechanics
โฆ Subjects
Finite element method.;Boundary element methods.;Finite-Elemente-Methode;Randelemente-Methode;Boundary element methods;Finite element method
๐ SIMILAR VOLUMES
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<I>The Scaled Boundary Finite Element Method</I> describes a fundamental solution-less boundary element method, based on finite elements. As such, it combines the advantages of the boundary element method: <UL><LI>spatial discretisation reduced by one <LI>boundary condition at infinity sa
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A novel computational procedure called the scaled boundary finite-element method is described which combines the advantages of the finite-element and boundary-element methods : Of the finite-element method that no fundamental solution is required and thus expanding the scope of application, for inst
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2003
๐ J. Wiley
๐ English
The scaled boundary finite element metho
โ John P. Wolf
๐ Library
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2003
๐ J. Wiley
๐ English
A novel computational procedure called the scaled boundaryfinite-element method is described which combines the advantages ofthe finite-element and boundary-element methods: Of thefinite-element method that no fundamental solution is required andthus expanding the scope of application, for instance
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