A perfectly matched layer for the absorption of electromagnetic waves
Journal of Computational Physics
On absorbing boundary conditions for linearized Euler equations by a perfectly matched layer
Journal of Computational Physics
A mathematical analysis of the PML method
Journal of Computational Physics
On the construction and analysis of absorbing layers in CEM
Applied Numerical Mathematics - Special issue on absorbing boundary conditions
Well-posed perfectly matched layers for advective acoustics
Journal of Computational Physics
A Stable, perfectly matched layer for linearized Euler equations in unslit physical variables
Journal of Computational Physics
Long Time Behavior of the Perfectly Matched Layer Equations in Computational Electromagnetics
Journal of Scientific Computing
Stability of perfectly matched layers, group velocities and anisotropic waves
Journal of Computational Physics
A high-order super-grid-scale absorbing layer and its application to linear hyperbolic systems
Journal of Computational Physics
Perfectly matched layers for coupled nonlinear Schrödinger equations with mixed derivatives
Journal of Computational Physics
Nonreflecting boundary conditions for discrete waves
Journal of Computational Physics
Journal of Computational and Applied Mathematics
Absorbing boundary conditions for scalar waves in anisotropic media. Part 2: Time-dependent modeling
Journal of Computational Physics
Remarks on the stability of Cartesian PMLs in corners
Applied Numerical Mathematics
Accurate absorbing boundary conditions for anisotropic elastic media. Part 1: Elliptic anisotropy
Journal of Computational Physics
Journal of Computational Physics
Hi-index | 31.48 |
A new perfectly matched layer (PML) for the simulation of elastic waves in anisotropic media on an unbounded domain is constructed. Theoretical and numerical results, showing that the stability properties of the present layer are better than previously suggested layers, are presented. In addition, the layer can be formulated with fewer auxiliary variables than the split-field PML.