This review article revisits and outlines the perfectly matched layer (PML) method and its
various formulations developed over the past 25 years for the numerical modeling and …

Since the middle of the last century, computing power has increased sufficiently that the
direct numerical approximation of Maxwell's equations is now an increasingly important tool …

We present and analyze a perfectly matched, absorbing layer model for the velocity-stress
formulation of elastodynamics. The principal idea of this method consists of introducing an …

Perfectly matched layers (PML) are a recent technique for simulating the absorption of
waves in open domains. They have been introduced for electromagnetic waves and …

Various time-domain finite-element methods for the simulation of transient electromagnetic
wave phenomena are discussed. Detailed descriptions of test/trial spaces, explicit and …

We consider absorbing layers that are extensions of the PML of Berenger (1994). These will
be constructed both for time problems and for Helmholtz-like equations. We shall consider …

The Bérenger perfectly matched layer (or PML) is an absorbing layer used for terminating
infinite domain calculations. Here, we examine how to extend the original layer to curvilinear …

One approach to the numerical solution of a wave equation on an unbounded domain uses
a bounded domain surrounded by an absorbing boundary or layer that absorbs waves …

Scattering-based numerical methods are increasingly applied to the numerical simulation of
distributed time-dependent physical systems. These methods, which possess excellent …

The use of a perfectly matched layer (PML) model is an efficient approach toward the
bounded‐domain modelling of wave propagation on unbounded domains. This paper …