This book offers a thorough and self-contained exposition of the mathematics of time-domain
boundary integral equations associated to the wave equation, including applications to …

Time-dependent problems that are modeled by initial-boundary value problems for
parabolic or hyperbolic partial differential equations can be treated with the boundary …

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 …

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 …

Based on the Mixture theory and the principles of continuum mechanics, a dynamic three-
phase model for partially saturated poroelasticity is established as well as the corresponding …

These notes develop the algorithmic aspects of convolution equations and their
discretization by Convolution Quadrature, with an emphasis on the convolution equations …

We propose a novel surface‐only method for simulating dynamic deformables without the
need for volumetric meshing or volumetric integral evaluations. While based upon a …

We consider some 2D wave equation problems defined in an unbounded domain, possibly
with far field sources. For their solution, by means of standard finite element or finite …

We study a symmetric BEM–FEM coupling scheme for the scattering of transient acoustic
waves by bounded inhomogeneous anisotropic obstacles in a homogeneous field. An …

The time domain-electric field integral equation (TD-EFIE) and its differentiated version are
widely used to simulate the transient scattering of a time dependent electromagnetic field by …