Closed form coefficients in the symmetric boundary element approach
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Publication:1958178
DOI10.1016/j.enganabound.2006.01.002zbMath1195.74263OpenAlexW2032581507MaRDI QIDQ1958178
Publication date: 28 September 2010
Published in: Engineering Analysis with Boundary Elements (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.enganabound.2006.01.002
Related Items (12)
The symmetric boundary element method for unilateral contact problems ⋮ Frictionless contact-detachment analysis: iterative linear complementarity and quadratic programming approaches ⋮ Active macro-zone approach for incremental elastoplastic-contact analysis ⋮ Analysis of elastostatic problems using a semi-analytical method with diagonal coefficient matrices ⋮ Displacement approach with external variables only for multi-domain analysis via symmetric BEM ⋮ Lower bound limit analysis by BEM: convex optimization problem and incremental approach ⋮ Coupling BEM with FEM by a direct computation of the boundary stiffness matrix ⋮ Computational aspects in 2D SBEM analysis with domain inelastic actions ⋮ Elastoplastic analysis by active macro-zones with linear kinematic hardening and von Mises materials ⋮ Internal springs distribution for quasi-brittle fracture via symmetric boundary element method ⋮ Revisited mixed-value method via symmetric BEM in the substructuring approach ⋮ A general regularization of the hypersingular integrals in the symmetric Galerkin boundary element method
Cites Work
- Domain decomposition in the symmetric boundary element analysis
- A Galerkin approach to boundary element elastoplastic analysis
- An energy approach to the boundary element method. I: Elastic solids
- An energy approach to the boundary element method. II: Elastic-plastic solids
- Macro-elements in the mixed boundary value problems
- Symmetric boundary element method versus finite element method
- Hypersingular boundary integral equations have an additional free term
- BE formulations for 2D scalar wave problems: Regularization of singular integrals via the derivative transfer technique
- Boundary discretization based on the residual energy using the SGBEM
- A Boundary Element Method Without Internal Cells for Two-Dimensional and Three-Dimensional Elastoplastic Problems
- On the implementation of the galerkin approach in the boundary element method
- A New Boundary Element Method Formulation for Linear Elasticity
- A fully symmetric multi-zone Galerkin boundary element method
- A symmetric Galerkin multi-zone boundary element formulation
- Symmetric Galerkin boundary integral formulation for interface and multi-zone problems
- Hypersingular integrals in boundary element fracture analysis
- Direct stiffness matrices of BEs in the Galerkin BEM formulation
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