In this paper, the Poggio-Miller-Chang-Harrington-Wu-Tsai Equations associated with the Mixed Potential Integral Equations (PMCHWT-MPIE) are used to analyze objects comprising of lossy composite materials embedded in layered media, and the Discrete Complex Image Method (DCIM) is used to generate the Dyadic Green\u27s Functions. Compared to the MOM analysis based on the Impedance Boundary Condition (IBC), the PMCHWT-based analysis is more robust when dealing with highly lossy objects embedded in layered media. We choose the Characteristic Basis Functions Method (CBFM) for this problem because it is iteration-free and, hence, is suitable for dealing with multiple RHS efficiently. Yet another reason for this choice is that the GPU can be used ...
The development of computationally efficient Green's functions in layered-media environments is impo...
The design of composite materials requires microstructurally based computational approaches to optim...
The problem of improving the computational efficiency in the numerical analysis of planar periodic s...
The multi-level characteristic basis function method is adapted to analyze the problem of scattering...
For more than 30 years since it was first proposed by Harrington et al., the Theory of Characteristi...
Based on a recently developed formulation of the dyadic Green's function for layered media (DGLM), t...
In this study the authors present a novel technique in the context of the characteristic basis funct...
The numerical implementation of the complex image approach for the Green's function of a mixed-poten...
In the study of infinite periodic printed structures through the Method of Moments (MoM), the comput...
The periodic Green's functions (PGF) in layered media can be expressed as an infinite series in term...
The mixed potential integral equation (MPIE) formulation is convenient for problems involving layere...
Numerical analysis of periodic structures in layered media is usually accomplished by using Method o...
A tailored version of the Characteristic Basis Function Method (CBFM) is presented as a matrix compr...
An integral equation (IE) based solution procedure is presented for the rigorous analysis of scatter...
The characteristic basis function method (CBFM) is a popular technique for efficiently solving the m...
The development of computationally efficient Green's functions in layered-media environments is impo...
The design of composite materials requires microstructurally based computational approaches to optim...
The problem of improving the computational efficiency in the numerical analysis of planar periodic s...
The multi-level characteristic basis function method is adapted to analyze the problem of scattering...
For more than 30 years since it was first proposed by Harrington et al., the Theory of Characteristi...
Based on a recently developed formulation of the dyadic Green's function for layered media (DGLM), t...
In this study the authors present a novel technique in the context of the characteristic basis funct...
The numerical implementation of the complex image approach for the Green's function of a mixed-poten...
In the study of infinite periodic printed structures through the Method of Moments (MoM), the comput...
The periodic Green's functions (PGF) in layered media can be expressed as an infinite series in term...
The mixed potential integral equation (MPIE) formulation is convenient for problems involving layere...
Numerical analysis of periodic structures in layered media is usually accomplished by using Method o...
A tailored version of the Characteristic Basis Function Method (CBFM) is presented as a matrix compr...
An integral equation (IE) based solution procedure is presented for the rigorous analysis of scatter...
The characteristic basis function method (CBFM) is a popular technique for efficiently solving the m...
The development of computationally efficient Green's functions in layered-media environments is impo...
The design of composite materials requires microstructurally based computational approaches to optim...
The problem of improving the computational efficiency in the numerical analysis of planar periodic s...