Abstract—The idea of replacing an edgy perfectly conducting boundary by the corresponding interface filled with a dielectric material of extreme complex permittivity is examined in the present work. A semi-analytical solution to the corresponding boundary value problems is obtained, and the merit of the mod-eling has been checked. Certain conclusions for the effect of the constituent material parameters and the geometric features of the configuration on the model effectiveness have been drawn and discussed. Index Terms—Boundary conditions, extreme-parameter ma-terials, magnetically inert dielectrics, perfectly electrically conducting (PEC) boundaries, sharp corners. I
We investigate time harmonic Maxwell equations in heterogeneous media, where the permeability μ and ...
We investigate the case of a medium with two inclusions or inhomogeneities with nearly touching corn...
International audienceThe study of dielectric heterostructures has been advancing at a rapid pace. M...
Abstract—The idea of replacing an edgy perfectly conducting boundary by the corresponding interface ...
Abstract — The ideal boundary of perfect electromagnetic con-ductor (PEMC) is extensively employed i...
We investigate a scalar interface problem originating from a skin effect model in electromagnetism. ...
Abstract—The mathematical concept of perfect boundaries (PEC, PMC, Impedance, DB, D’B’, etc) is exte...
In this work we present a novel model of the dielectric cubic corner, that is suitable for inclusion...
Accurate knowledge of eddy currents is of great interest for the design of many electromagnetic devi...
Practical planar circuits involve metallic edges with finite conductivity and non-ideal dielectrics:...
In this paper, we show how metamaterials with extreme values of permittivity and permeability may be...
Ideal boundary is defined as a surface on which the complex Poynting vector does not have a normal c...
We consider an extreme type-II superconducting wire with non-smooth cross section, i.e. with one or ...
The contact area between solid insulations, namely solid-solid interfaces, affect the dielectric cha...
Field singularities in electrostatic and magnetostatic fields require special attention in field cal...
We investigate time harmonic Maxwell equations in heterogeneous media, where the permeability μ and ...
We investigate the case of a medium with two inclusions or inhomogeneities with nearly touching corn...
International audienceThe study of dielectric heterostructures has been advancing at a rapid pace. M...
Abstract—The idea of replacing an edgy perfectly conducting boundary by the corresponding interface ...
Abstract — The ideal boundary of perfect electromagnetic con-ductor (PEMC) is extensively employed i...
We investigate a scalar interface problem originating from a skin effect model in electromagnetism. ...
Abstract—The mathematical concept of perfect boundaries (PEC, PMC, Impedance, DB, D’B’, etc) is exte...
In this work we present a novel model of the dielectric cubic corner, that is suitable for inclusion...
Accurate knowledge of eddy currents is of great interest for the design of many electromagnetic devi...
Practical planar circuits involve metallic edges with finite conductivity and non-ideal dielectrics:...
In this paper, we show how metamaterials with extreme values of permittivity and permeability may be...
Ideal boundary is defined as a surface on which the complex Poynting vector does not have a normal c...
We consider an extreme type-II superconducting wire with non-smooth cross section, i.e. with one or ...
The contact area between solid insulations, namely solid-solid interfaces, affect the dielectric cha...
Field singularities in electrostatic and magnetostatic fields require special attention in field cal...
We investigate time harmonic Maxwell equations in heterogeneous media, where the permeability μ and ...
We investigate the case of a medium with two inclusions or inhomogeneities with nearly touching corn...
International audienceThe study of dielectric heterostructures has been advancing at a rapid pace. M...