By a change of variables, we show that Maxwell's equations for PML media reduce to ordinary Maxwell's equations but with complex coordinate systems. Many closed form solutions for Maxwell's equations map to corresponding closed form solutions in complex coordinate systems. Numerical simulations with the closed form solutions show that metallic boxes lined with PML media are highly absorptive lending a better insight into the absorptive properties of PML media. More importantly, the complex coordinate system method can be easily generalized to non-Cartesian coordinate systems, providing absorbing boundary conditions in these coordinate systems. 1. Introduction The perfectly matched layer (PML) as a material absorbing boundary...
The perfectly matched layer (PML) constitutive tensors that match more general linear media presenti...
AbstractIn computational electromagnetic and acoustic scattering, the unbounded Euclidean space R3 i...
We investigate the spectral properties of the Cartesian, cylindrical, and spherical perfect matched ...
The perfectly matched layer (PML) in Cartesian coordinates is equivalent to solving the wave equatio...
We discuss the interpretation of the perfectly matched layer (PML) absorbing boundary condition (ABC...
A simple and systematic derivation of anisotropic perfectly matched layers (PML's) in cylindrical an...
This thesis presents novel concepts for electromagnetic field simulations via partial differential e...
Recent studies have focused on the extension of the Berenger's absorbing boundary condition (ABC)-th...
The Perfectly Matched Layer (PML) absorbing boundary condition has shown to be an extremely efficien...
A cylindrical perfectly matched layer (PML) is developed based on the complex coordinate system appr...
Click on the DOI link to access the article (may not be free).In the past, perfectly matched layer (...
We present an analytical derivation of a 3D conformal perfectly matched layer (PML's) for mesh ...
Abstract—A general time domain representation of the Chew and Weedon [1994] stretched coordinate per...
The analytic continuation of Maxwell's equations to complex space is a powerful tool to achieve the ...
One of the methods for the numerical simulation of electromagnetic waves propa-gation in exterior do...
The perfectly matched layer (PML) constitutive tensors that match more general linear media presenti...
AbstractIn computational electromagnetic and acoustic scattering, the unbounded Euclidean space R3 i...
We investigate the spectral properties of the Cartesian, cylindrical, and spherical perfect matched ...
The perfectly matched layer (PML) in Cartesian coordinates is equivalent to solving the wave equatio...
We discuss the interpretation of the perfectly matched layer (PML) absorbing boundary condition (ABC...
A simple and systematic derivation of anisotropic perfectly matched layers (PML's) in cylindrical an...
This thesis presents novel concepts for electromagnetic field simulations via partial differential e...
Recent studies have focused on the extension of the Berenger's absorbing boundary condition (ABC)-th...
The Perfectly Matched Layer (PML) absorbing boundary condition has shown to be an extremely efficien...
A cylindrical perfectly matched layer (PML) is developed based on the complex coordinate system appr...
Click on the DOI link to access the article (may not be free).In the past, perfectly matched layer (...
We present an analytical derivation of a 3D conformal perfectly matched layer (PML's) for mesh ...
Abstract—A general time domain representation of the Chew and Weedon [1994] stretched coordinate per...
The analytic continuation of Maxwell's equations to complex space is a powerful tool to achieve the ...
One of the methods for the numerical simulation of electromagnetic waves propa-gation in exterior do...
The perfectly matched layer (PML) constitutive tensors that match more general linear media presenti...
AbstractIn computational electromagnetic and acoustic scattering, the unbounded Euclidean space R3 i...
We investigate the spectral properties of the Cartesian, cylindrical, and spherical perfect matched ...