The authors have very recently proposed an efficient, accurate alternative scheme to
numerically evaluate etc. Green's function, U (x), and its derivatives for three-dimensional …

An alternative scheme to compute the Green's function and its derivatives for three
dimensional generally anisotropic elastic solids is presented in this paper. These items are …

The paper presents a general boundary element approach for analysis of 3D cracks in
anisotropic thermomagnetoelectroelastic solids. Dual boundary integral equations are …

A unified method to evaluate the fundamental solutions for generally anisotropic multi-field
materials is presented. Based on the relation between the Rayleigh expansion and the three …

A meshless method based on the local Petrov-Galerkin approach is proposed for solution of
static and elastodynamic problems in 3-D continuously non-homogeneous anisotropic …

The explicit, closed-form expressions of the Green's functions for generally anisotropic
elastic solids in three-dimensions that have been derived using Stroh's formalism are …

This work presents the analysis of three-dimensional polycrystals in the microscale with
different lattice structures, hexagonal closed package (HCP) and face centered cubic (FCC) …

A new computational framework to analyse the microscale dynamic behaviour of three-
dimensional polycrystalline materials with different lattice structures is presented. The …

Three advanced methods are presented for constructing and evaluating Green's function
and its derivatives for three-dimensional anisotropic elastic solids. The first one is obtained …

In this paper, fully explicit, algebraic expressions are derived for the first and second
derivatives of the Green's function for the displacements in a three dimensional anisotropic …