Sufficient uniqueness conditions for the solution of the time harmonic Maxwell's equations associated with surface impedance boundary conditions

DOI10.1016/j.jcp.2011.02.032zbMath1220.78017OpenAlexW1968536906MaRDI QIDQ550901

Dorcas Poget, Bruno Stupfel

Publication date: 13 July 2011

Published in: Journal of Computational Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jcp.2011.02.032

zbMATH Keywords

Maxwell's equationsimpedance boundary conditionsfrequency selective surfaceuniqueness conditions

Mathematics Subject Classification ID

Stability and convergence of numerical methods for boundary value problems involving PDEs (65N12) Diffraction, scattering (78A45) Finite element, Galerkin and related methods applied to problems in optics and electromagnetic theory (78M10) Electromagnetic theory (general) (78A25)

Related Items (5)

Rayleigh waves with impedance boundary conditions in incompressible anisotropic half-spaces ⋮ Rayleigh waves with impedance boundary condition: formula for the velocity, existence and uniqueness ⋮ Boundary element method with high order impedance boundary condition for Maxwell's equations ⋮ Unnamed Item ⋮ Existence and uniqueness of Rayleigh waves with normal impedance boundary conditions and formula for the wave velocity

Cites Work

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• Diffraction at a curved grating: Approximation by an infinite plane grating
• Gerneralized Effective Impedance Boundary Conditions for an Imhomogeneous Thin Layer in Electromagnetic Scattering
• Generalized impedance boundary conditions for the maxwell equations as singular perturbations problems
• Scattering of Maxwell's Equations with a Leontovich Boundary Condition in an Inhomogeneous Medium: A Singular Perturbation Problem
• Numerical methods for scattering problems by curved gratings at high frequencies
• Inverse acoustic and electromagnetic scattering theory
• An integral equation method for the electromagnetic scattering from a scatterer on an absorbing plane
• Acoustic and electromagnetic equations. Integral representations for harmonic problems

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