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

The boundary element method (BEM) is a numerical method for approximating the solution
of certain types of partial differential equations (PDEs) in homogeneous bounded or …

In recent years there have been tremendous advances in the theoretical understanding of
boundary integral equations for Maxwell problems. In particular, stable dual pairings of …

The scattering and transmission of harmonic acoustic waves at a penetrable material are
commonly modelled by a set of Helmholtz equations. This system of partial differential …

This study examines practical aspects of room acoustics simulation using the Boundary
Element Method (BEM). The Complex Room 2 of the benchmark for room acoustical …

We investigate a range of techniques for the acceleration of Calderón (operator)
preconditioning in the context of boundary integral equation methods for electromagnetic …

The boundary element method is an efficient algorithm for simulating acoustic propagation
through homogeneous objects embedded in free space. The conditioning of the system …

Increasing the number of closely packed air bubbles immersed in water changes the
frequency of the Minnaert resonance. The collective interactions between bubbles in a small …

The finite element method (FEM) and the boundary element method (BEM) can numerically
solve the Helmholtz system for acoustic wave propagation. When an object with …

Abstract The Poisson‐Boltzmann equation offers an efficient way to study electrostatics in
molecular settings. Its numerical solution with the boundary element method is widely used …