Sponsored by the US National Science Foundation, a workshop on the boundary element
method (BEM) was held on the campus of the University of Akron during September 1–3 …

In this work, we attempt to collect all available fundamental solutions in 3D elastodynamics
that would be suitable for use in Boundary Element Method (BEM) formulations. Given that …

To reduce computational complexity and memory requirement for 3-D elastodynamics using
the boundary element method (BEM), a multi-level fast multipole BEM (FM-BEM) is …

The analysis of seismic wave propagation and amplification in complex geological
structures raises the need for efficient and accurate numerical methods. The solution of the …

To analyze seismic wave propagation in geological structures, it is possible to consider
various numerical approaches: the finite difference method, the spectral element method …

Our objective is to stabilise and accelerate the time-domain boundary element method
(TDBEM) for the three-dimensional wave equation. To overcome the potential time …

In this work a fast solver for large‐scale three‐dimensional elastodynamic crack problems is
presented, implemented, and tested. The dual boundary element method in the Laplace …

This paper presents a convolution quadrature time-domain boundary element method for 2-
D and 3-D elastic wave propagation in general anisotropic solids. A boundary element …

In this paper, we discuss a numerical scheme for the Stokes equations in three dimensions.
It uses an integral equation formulation and is accelerated by the new version of fast …

A new fast multipole method (FMM) is proposed to accelerate the time-domain boundary
integral equation method (TDBIEM) for the three-dimensional wave equation. The proposed …