Over the past decades, the Boundary Element Method has emerged as a ver satile and
powerful tool for the solution of engineering problems, presenting in many cases an …

The collocation boundary element method is outlined for the general three-dimensional,
static case of elasticity on the basis of a weighted-residuals statement that leads to the …

The collocation boundary element method is consistently outlined in a companion (Part I)
paper for the general three-dimensional, static case of elasticity on the basis of a weighted …

The collocation boundary element method is outlined in a first companion paper for the
general three-dimensional, static case of elasticity. This is done in a consistent way that …

The collocation boundary element method was recently entirely revisited on the basis of a
consistent derivation of Somigliana's identity in terms of weighted residuals. Both …

The collocation boundary element method, as developed and taught in the traditional books,
suffers from severe inconsistencies, partly responsible for the method's lack of clarity and …

A critical aspect in all implementations of the boundary element method is an accurate
computation of the kernels' integration. These kernels are singular or hypersingular when …

The paper reviews the collocation boundary element method (BEM) exactly as it has been
originally proposed on the basis of a weighted residuals statement that leads to …

As classically proposed in the technical literature, the boundary element modeling of cracks
is best carried out by resorting to a hypersingular fundamental solution–in the frame of the …

The hybrid stress boundary element method (HSBEM) was introduced in 1987 on the basis
of the Hellinger-Reissner potential, as a generalization of Pian's hybrid finite element …