A boundary integral equation method for dislocations and concentrated forces in coated anisotropic elastic half-spaces

Abstract In this paper, an anisotropic elastic half-space perfectly coated with a finite layer in the presence of concentrated forces or dislocations is considered. The fundamental solutions of a concentrated line force and a dislocation for anisotropic biomaterials are utilized to construct a non-singular boundary integral equation for the problem of interest. The basic unknowns in the integral equation are the gradients of the surface displacements, which can be calculated numerically using classical Gaussian quadrature as the related integral is non-singular. The stress fields at any point in the coated half-space can be computed once the gradients of the surface displacements are determined.

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Publication Details

Journal
Journal of Mechanics
Published
2025-01-01
DOI
https://doi.org/10.1093/jom/ufaf030
Primary Topic
Numerical methods in engineering
Type
article
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article

A boundary integral equation method for dislocations and concentrated forces in coated anisotropic elastic half-spaces

Kuang‐Chong Wu
Journal of Mechanics
Numerical methods in engineering
article

A boundary integral equation method for dislocations and concentrated forces in coated anisotropic elastic half-spaces

Kuang‐Chong Wu
article en

Abstract

Abstract In this paper, an anisotropic elastic half-space perfectly coated with a finite layer in the presence of concentrated forces or dislocations is considered. The fundamental solutions of a concentrated line force and a dislocation for anisotropic biomaterials are utilized to construct a non-singular boundary integral equation for the problem of interest. The basic unknowns in the integral equation are the gradients of the surface displacements, which can be calculated numerically using classical Gaussian quadrature as the related integral is non-singular. The stress fields at any point in the coated half-space can be computed once the gradients of the surface displacements are determined.

Journal of MechanicsVol. 41
National Taiwan University (TW), National Taipei University (TW)
Openalex Percentile: Top 71%
Numerical methods in engineering
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