This paper presents the meshless generalized finite difference method (GFDM) in
conjunction with the truncated treatments of infinite domain for simulating water wave …

We develop a computational framework to quantify uncertainty in shear elastography
imaging of anomalies in tissues. We adopt a Bayesian inference formulation. Given the …

We address the spatial discretization of an evolution problem arising from the coupling of
elastic and acoustic wave propagation phenomena by employing a discontinuous Galerkin …

Consider the scattering of a time-harmonic acoustic incident wave by a bounded, penetrable
and isotropic elastic solid, which is immersed in a homogeneous compressible air/fluid. By …

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 …

We consider 2D transient linear wave propagation problems defined in the exterior of
bounded domains. In particular, we first consider the problem represented by the classical …

We present a novel analysis of the boundary integral operators associated to the wave
equation. The analysis is done entirely in the time-domain by employing tools from abstract …

Consider the wave propagation in a two-layered medium consisting of a homogeneous
compressible air or fluid on top of a homogeneous isotropic elastic solid in three …

Time domain Galerkin boundary elements provide an efficient tool for numerical solution of
boundary value problems for the homogeneous wave equation. We review recent advances …

As one of the most popular artificial boundary conditions, the Dirichlet-to-Neumann (DtN)
boundary condition has been widely developed and investigated for solving the exterior …