Scattering by Two-Dimensional Rectangular Resistive Plane Gratings with Anisotropic Slab

Masamitsu ASAI; Jiro YAMAKITA; Shinnosuke SAWA; Junya ISHII

Scattering by Two-Dimensional Rectangular Resistive Plane Gratings with Anisotropic Slab

Masamitsu ASAI, Jiro YAMAKITA, Shinnosuke SAWA, Junya ISHII

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We present a 44 matrix-based analysis of scattering form a two-dimensional rectangular resistive plane gratings placed on an anisotropic dielectric slab. The solution procedure used is formulated by extending the 44 matrix approach. The fields are expanded in terms of two-dimensional Floquet modes. Total fields can be given as sum of primary and secondary fields whose expression are obtained through eigenvalue problem of coupled wave matrix. Unknown currents on resistive patches are determined by applying Galerkin's method to the resistive boundary condition on resistive grating. Results are compared with other numerical examples available in the literature for isotropic cases. Further, numerical calculation are performed in the case of gratings with polar-type anisotropic slab.

Publication: IEICE TRANSACTIONS on Electronics Vol.E78-C No.10 pp.1453-1459

Publication Date: 1995/10/25

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Type of Manuscript: Special Section PAPER (Special Issue on Electromagnetic Theory)

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Masamitsu ASAI, Jiro YAMAKITA, Shinnosuke SAWA, Junya ISHII, "Scattering by Two-Dimensional Rectangular Resistive Plane Gratings with Anisotropic Slab" in IEICE TRANSACTIONS on Electronics, vol. E78-C, no. 10, pp. 1453-1459, October 1995, doi: .
Abstract: We present a 44 matrix-based analysis of scattering form a two-dimensional rectangular resistive plane gratings placed on an anisotropic dielectric slab. The solution procedure used is formulated by extending the 44 matrix approach. The fields are expanded in terms of two-dimensional Floquet modes. Total fields can be given as sum of primary and secondary fields whose expression are obtained through eigenvalue problem of coupled wave matrix. Unknown currents on resistive patches are determined by applying Galerkin's method to the resistive boundary condition on resistive grating. Results are compared with other numerical examples available in the literature for isotropic cases. Further, numerical calculation are performed in the case of gratings with polar-type anisotropic slab.
URL: https://global.ieice.org/en_transactions/electronics/10.1587/e78-c_10_1453/_p

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@ARTICLE{e78-c_10_1453,
author={Masamitsu ASAI, Jiro YAMAKITA, Shinnosuke SAWA, Junya ISHII, },
journal={IEICE TRANSACTIONS on Electronics},
title={Scattering by Two-Dimensional Rectangular Resistive Plane Gratings with Anisotropic Slab},
year={1995},
volume={E78-C},
number={10},
pages={1453-1459},
abstract={We present a 44 matrix-based analysis of scattering form a two-dimensional rectangular resistive plane gratings placed on an anisotropic dielectric slab. The solution procedure used is formulated by extending the 44 matrix approach. The fields are expanded in terms of two-dimensional Floquet modes. Total fields can be given as sum of primary and secondary fields whose expression are obtained through eigenvalue problem of coupled wave matrix. Unknown currents on resistive patches are determined by applying Galerkin's method to the resistive boundary condition on resistive grating. Results are compared with other numerical examples available in the literature for isotropic cases. Further, numerical calculation are performed in the case of gratings with polar-type anisotropic slab.},
keywords={},
doi={},
ISSN={},
month={October},}

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TY - JOUR
TI - Scattering by Two-Dimensional Rectangular Resistive Plane Gratings with Anisotropic Slab
T2 - IEICE TRANSACTIONS on Electronics
SP - 1453
EP - 1459
AU - Masamitsu ASAI
AU - Jiro YAMAKITA
AU - Shinnosuke SAWA
AU - Junya ISHII
PY - 1995
DO -
JO - IEICE TRANSACTIONS on Electronics
SN -
VL - E78-C
IS - 10
JA - IEICE TRANSACTIONS on Electronics
Y1 - October 1995
AB - We present a 44 matrix-based analysis of scattering form a two-dimensional rectangular resistive plane gratings placed on an anisotropic dielectric slab. The solution procedure used is formulated by extending the 44 matrix approach. The fields are expanded in terms of two-dimensional Floquet modes. Total fields can be given as sum of primary and secondary fields whose expression are obtained through eigenvalue problem of coupled wave matrix. Unknown currents on resistive patches are determined by applying Galerkin's method to the resistive boundary condition on resistive grating. Results are compared with other numerical examples available in the literature for isotropic cases. Further, numerical calculation are performed in the case of gratings with polar-type anisotropic slab.
ER -