Virtual boundary element-integral collocation method for the plane magnetoelectroelastic solids

DOI10.1016/j.enganabound.2006.03.004zbMath1195.74242OpenAlexW1995761118MaRDI QIDQ1958217

Xiao-Chuan Li, Wei-An Yao

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.2006.03.004

zbMATH Keywords

fundamental solutionplane problemvirtual boundary elementmagnetoelectroelastic solidsintegral collocation method

Mathematics Subject Classification ID

Boundary element methods applied to problems in solid mechanics (74S15) Electromagnetic effects in solid mechanics (74F15)

Related Items

Coupled stretching-bending boundary element analysis for unsymmetric magneto-electro-elastic laminates with multiple holes, cracks and inclusions ⋮ Solutions for the magneto-electro-elastic plate using the scaled boundary finite element method ⋮ Modeling of magneto-electro-elastic problems by a meshless local natural neighbor interpolation method ⋮ Singular boundary method: a review and computer implementation aspects ⋮ A Novel Strategy for Eliminating the Boundary Layer Effect in the Regularized Integral Identity in PIES for 2D Potential Problem ⋮ A regular variational boundary model for free vibrations of magneto-electro-elastic structures ⋮ Numerical method of crack analysis in 2D finite magnetoelectroelastic media ⋮ Numerical solution of polarization saturation/dielectric breakdown model in 2D finite piezoelectric media

Cites Work

• The general solution of three-dimensional problems in magnetoelectroelastic media
• Green's functions for anisotropic magnetoelectroelastic solids with an elliptical cavity or a crack
• Inclusions of arbitrary shape in magnetoelectroelastic composite materials
• Fundamental solutions for the collocation method in planar elastostatics
• The method of fundamental solutions for elliptic boundary value problems
• Virtual boundary element-linear complementary equations for solving the elastic obstacle problems of thin plate
• The method of fundamental solutions for axisymmetric elasticity problems
• The method of fundamental solutions for layered elastic materials
• A comparison of the boundary element and superposition methods
• Fundamental solutions for the collocation method in three-dimensional elastostatics