Non-reflecting boundary conditions
Journal of Computational Physics
A perfectly matched layer for the absorption of electromagnetic waves
Journal of Computational Physics
Three-dimensional perfectly matched layer for the absorption of electromagnetic waves
Journal of Computational Physics
Evaluation of the perfectly matched layer for computational acoustics
Journal of Computational Physics
Absorbing PML boundary layers for wave-like equations
Applied Numerical Mathematics - Special issue on absorbing boundary conditions
The Perfectly Matched Layer in Curvilinear Coordinates
SIAM Journal on Scientific Computing
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
On Optimal Finite-Difference Approximation of PML
SIAM Journal on Numerical Analysis
High-order non-reflecting boundary scheme for time-dependent waves
Journal of Computational Physics
Perfectly Matched Layers for the Convected Helmholtz Equation
SIAM Journal on Numerical Analysis
Perfectly matched layers for Maxwell's equations in second order formulation
Journal of Computational Physics
A finite element method enriched for wave propagation problems
Computers and Structures
Hi-index | 31.45 |
We introduce an optimal bounded perfectly matched layer (PML) technique by choosing a particular absorbing function with unbounded integral. With this choice, spurious reflections are avoided, even though the thickness of the layer is finite. We show that such choice is easy to implement in a finite element method and overcomes the dependency of parameters for the discrete problem. Finally, its efficiency and accuracy are illustrated with some numerical tests.