An advanced boundary element method for elasticity problems in nonhomogeneous media

DOI10.1007/BF01173143zbMath0763.73070MaRDI QIDQ1202382

I. Markechova, Vladimir Sládek, Jan Sladek

Publication date: 11 February 1993

Published in: Acta Mechanica (Search for Journal in Brave)

zbMATH Keywords

fundamental solutionsinternal degrees of freedomtractionsboundary displacementsnonsingular formulation

Mathematics Subject Classification ID

Classical linear elasticity (74B05) Boundary element methods applied to problems in solid mechanics (74S15) Inhomogeneity in solid mechanics (74E05)

Related Items (9)

A novel triangular boundary crack front element for 3D crack problems based on 8-node serendipity element ⋮ Parallelized iterative domain decomposition boundary element method for thermoelasticity in piecewise non-homogeneous media ⋮ An advanced boundary element method for elasticity problems in nonhomogeneous media ⋮ Local integro-differential equations with domain elements for the numerical solution of partial differential equations with variable coefficients ⋮ An adhesive contact problem for an incompressible non-homogeneous elastic halfspace ⋮ A meshless local boundary integral equation method for dynamic anti-plane shear crack problem in functionally graded materials ⋮ Generalized boundary element method for solids exhibiting nonhomogeneities ⋮ Meshless local Petrov-Galerkin method for continuously nonhomogeneous linear viscoelastic solids ⋮ An improved isogeometrical analysis approach to functionally graded plane elasticity problems

Cites Work

• Boundary element method analysis of thermoelastic deformation in nonhomogeneous media
• On boundary-volume element discretization of inhomogeneous elastodynamic problems
• Three dimensional crack analysis for an anisotropic body
• An advanced boundary element method for elasticity problems in nonhomogeneous media
• Boundary element method analysis of stationary thermoelasticity problems in non-homogeneous media
• On Numerical Solution Scheme for Thermoelastic Problems in Inhomogeneous Media by means of Boundary-Volume Element
• Non‐singular boundary integral representation of potential field gradients
• Non-singular boundary integral representation of stresses
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