The boundary element method (BEM) in the context of acoustics or Helmholtz problems is
reviewed in this paper. The basis of the BEM is initially developed for Laplace's equation …

In this review article we discuss different techniques to solve numerically the time-dependent
Schrödinger equation on unbounded domains. We present in detail the most recent …

This paper presents a new non-overlapping domain decomposition method for the
Helmholtz equation, whose effective convergence is quasi-optimal. These improved …

The aim of this paper is to provide an introduction to the improved iterative Krylov solution of
boundary integral equations for time-harmonic scattering problems arising in acoustics …

This paper addresses the derivation of new second-kind Fredholm combined field integral
equations for the Krylov iterative solution of tridimensional acoustic scattering problems by a …

This text introduces the following:(1) new regularized combined field integral equations
(CFIE‐R) for frequency‐domain sound‐hard scattering problems; and (2) fast, high‐order …

The paper presents a detailed numerical study of an iterative solution to 3-D sound-hard
acoustic scattering problems at high frequency considering the Combined Field Integral …

The boundary element method (BEM) is an efficient numerical method for simulating
harmonic wave propagation. It uses boundary integral formulations of the Helmholtz …

We study the application of a B-splines Finite Element Method (FEM) to time-harmonic
scattering acoustic problems. The infinite space is truncated by a fictitious boundary and …

The fast multipole method is an efficient technique to accelerate the solution of large scale
3D scattering problems with boundary integral equations. However, the fast multipole …