Time-Harmonic Electromagnetic Fields in Thin Chiral Curved Layers

DOI10.1137/S0036141096305504zbMath0913.35131OpenAlexW2084664645MaRDI QIDQ4389022

Jean-Claude Nédélec, Habib Ammari

Publication date: 11 May 1998

Published in: SIAM Journal on Mathematical Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1137/s0036141096305504

zbMATH Keywords

error estimatesintegral equationschiral mediaDrude-Born-Fedorov equationsapproximative impedance conditions

Mathematics Subject Classification ID

PDEs in connection with optics and electromagnetic theory (35Q60) Integral representations of solutions to PDEs (35C15) Integral representations, integral operators, integral equations methods in higher dimensions (31B10) Fredholm integral equations (45B05) Theoretical approximation of solutions to integral equations (45L05)

Related Items (14)

A posteriori error analysis for the scattering by obstacles in a homogeneous chiral environment ⋮ WELL-POSEDNESS OF THE DRUDE–BORN–FEDOROV MODEL FOR CHIRAL MEDIA ⋮ Double-negative electromagnetic metamaterials due to chirality ⋮ Electromagnetic field behavior of 3D Maxwell's equations for chiral media ⋮ The forward and inverse problems for the scattering of obliquely incident electromagnetic waves in a chiral medium ⋮ Numerical analysis for the scattering by obstacles in a homogeneous chiral environment ⋮ The scattering of electromagnetic wave at oblique incidence in a homogeneous chiral medium ⋮ The direct electromagnetic scattering problem by a mixed impedance screen in chiral media ⋮ \(L^p\) estimates of time-harmonic Maxwell's equations in a bounded domain ⋮ An integral equation method for the electromagnetic scattering from a scatterer on an absorbing plane ⋮ Propagation of electromagnetic waves with low frequency ⋮ The reciprocity gap operator for electromagnetic scattering in chiral media ⋮ The inverse electromagnetic scattering problem by a mixed impedance screen in chiral media ⋮ Generalized impedance boundary conditions for the maxwell equations as singular perturbations problems

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