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Journal of Electromagnetic Waves and Applications Volume 11, 1997 - Issue 9
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Articles

Gerneralized Effective Impedance Boundary Conditions for an Imhomogeneous Thin Layer in Electromagnetic Scattering

H. Ammari Centre de Mathématiques Appliquées CNRS URA 756 Ecole Polytechnique 91128 Palaiseau Cedex, France
&
S. He Department of Electromagnetic Theory Royal Institute of Technology S-10044 Stockholm, Sweden
Pages 1197-1212 | Published online: 03 Apr 2012

Citations (15)

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S. He & T. Takenaka. (1998) A General Propagation Matrix for a Two-Dimensional Inhomogeneous Thin Layer. Journal of Electromagnetic Waves and Applications 12:8, pages 1053-1081.
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Articles from other publishers (14)

Ahmed Akouibaa, Rachid Masrour, Abdelilah Akouibaa, Mabrouk Benhamou & Abdellah Rezzouk. (2022) Study of the Sensitivity of D-Shaped Optical Fiber Sensor Based on Surface Plasmon Resonance to Detect the Refractive Index Changes in the Human Blood. Plasmonics 18:1, pages 137-154.
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Jörg Nick, Balázs Kovács & Christian Lubich. (2022) Time-dependent electromagnetic scattering from thin layers. Numerische Mathematik 150:4, pages 1123-1164.
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Lehel Banjai, Christian Lubich & Jörg Nick. (2022) Time-dependent acoustic scattering from generalized impedance boundary conditions via boundary elements and convolution quadrature. IMA Journal of Numerical Analysis 42:1, pages 1-26.
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Sergio Rojas, Ignacio Muga & Carlos Jerez-Hanckes. (2019) The outgoing time-harmonic electromagnetic wave in a half-space with non-absorbing impedance boundary condition. ESAIM: Mathematical Modelling and Numerical Analysis 53:1, pages 325-350.
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Bruno Stupfel. (2015) Implementation of High-Order Impedance Boundary Conditions in Some Integral Equation Formulations. IEEE Transactions on Antennas and Propagation 63:4, pages 1658-1668.
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Bruno Stupfel & Dorcas Poget. (2011) Sufficient uniqueness conditions for the solution of the time harmonic Maxwell’s equations associated with surface impedance boundary conditions. Journal of Computational Physics 230:12, pages 4571-4587.
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Peter D. Folkow & Martin Johansson. (2009) Dynamic equations for fluid-loaded porous plates using approximate boundary conditions. The Journal of the Acoustical Society of America 125:5, pages 2954-2966.
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M. Johansson, P. D. Folkow, A. M. Hägglund & P. Olsson. (2005) Approximate boundary conditions for a fluid-loaded elastic plate. The Journal of the Acoustical Society of America 118:6, pages 3436-3446.
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V. Galdi, L.B. Felsen & I.M. Pinto. (2004) Narrow-Waisted Gaussian Beams for Aperture-Generated Scattering From Planar Conducting Surfaces With Complex Coatings Described by Higher Order Impedance Boundary Conditions. IEEE Transactions on Antennas and Propagation 52:5, pages 1167-1179.
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Gunnar Johansson & A.Jonas Niklasson. (2003) Approximate dynamic boundary conditions for a thin piezoelectric layer. International Journal of Solids and Structures 40:13-14, pages 3477-3492.
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Christopher L. Holloway & Edward F. Kuester. (2000) Equivalent boundary conditions for a perfectly conducting periodic surface with a cover layer. Radio Science 35:3, pages 661-681.
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Vincenzo Galdi & Innocenzo M. Pinto. (2000) Derivation of higher-order impedance boundary conditions for stratified coatings composed of inhomogeneous-dielectric and homogeneous-bianisotropic layers. Radio Science 35:2, pages 287-303.
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Vincenzo Galdi & Innocenzo M. Pinto. (1999) Higher order impedance boundary conditions for metal-backed inhomogeneous dielectric layers. Microwave and Optical Technology Letters 22:4, pages 249-254.
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H. Ammari & S. He. (1998) Effective impedance boundary conditions for an inhomogeneous thin layer on a curved metallic surface. IEEE Transactions on Antennas and Propagation 46:5, pages 710-715.
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