Electromagnetic Scattering from Cascaded Strip Gratings

Akira MATSUSHIMA; Tokuya ITAKURA

Electromagnetic Scattering from Cascaded Strip Gratings

Akira MATSUSHIMA, Tokuya ITAKURA

Full Text Views

0

Share
Cite this

Summary :

An accurate numerical solution for the electromagnetic scattering from cascaded strip gratings is presented. The gratings are free-standing and must have common periodicity, but may be staggered. The propagation direction and the polarization of the incident plane wave are arbitrary. We derive a set of singular integral equations and solve it by the moment method, where the Chebyshev polynomials are chosen for the basis and the testing functions. By numerical calculations we examine the convergence of our solution and compare with other published data. Some numerical examples are presented to show the frequency selective characteristics of cascaded structures. This method is accurate and effective owing to the incorporation of the edge condition and the decomposition of the kernel into singular and regular parts.

Publication: IEICE TRANSACTIONS on transactions Vol.E73-E No.6 pp.952-958

Publication Date: 1990/06/25

Publicized

Online ISSN

DOI

Type of Manuscript: PAPER

Category: Electromagnetic Theory

Authors

Akira MATSUSHIMA
Tokuya ITAKURA

Keyword

Cite this

Copy

Akira MATSUSHIMA, Tokuya ITAKURA, "Electromagnetic Scattering from Cascaded Strip Gratings" in IEICE TRANSACTIONS on transactions, vol. E73-E, no. 6, pp. 952-958, June 1990, doi: .
Abstract: An accurate numerical solution for the electromagnetic scattering from cascaded strip gratings is presented. The gratings are free-standing and must have common periodicity, but may be staggered. The propagation direction and the polarization of the incident plane wave are arbitrary. We derive a set of singular integral equations and solve it by the moment method, where the Chebyshev polynomials are chosen for the basis and the testing functions. By numerical calculations we examine the convergence of our solution and compare with other published data. Some numerical examples are presented to show the frequency selective characteristics of cascaded structures. This method is accurate and effective owing to the incorporation of the edge condition and the decomposition of the kernel into singular and regular parts.
URL: https://globals.ieice.org/en_transactions/transactions/10.1587/e73-e_6_952/_p

Copy

@ARTICLE{e73-e_6_952,
author={Akira MATSUSHIMA, Tokuya ITAKURA, },
journal={IEICE TRANSACTIONS on transactions},
title={Electromagnetic Scattering from Cascaded Strip Gratings},
year={1990},
volume={E73-E},
number={6},
pages={952-958},
abstract={An accurate numerical solution for the electromagnetic scattering from cascaded strip gratings is presented. The gratings are free-standing and must have common periodicity, but may be staggered. The propagation direction and the polarization of the incident plane wave are arbitrary. We derive a set of singular integral equations and solve it by the moment method, where the Chebyshev polynomials are chosen for the basis and the testing functions. By numerical calculations we examine the convergence of our solution and compare with other published data. Some numerical examples are presented to show the frequency selective characteristics of cascaded structures. This method is accurate and effective owing to the incorporation of the edge condition and the decomposition of the kernel into singular and regular parts.},
keywords={},
doi={},
ISSN={},
month={June},}

Copy

TY - JOUR
TI - Electromagnetic Scattering from Cascaded Strip Gratings
T2 - IEICE TRANSACTIONS on transactions
SP - 952
EP - 958
AU - Akira MATSUSHIMA
AU - Tokuya ITAKURA
PY - 1990
DO -
JO - IEICE TRANSACTIONS on transactions
SN -
VL - E73-E
IS - 6
JA - IEICE TRANSACTIONS on transactions
Y1 - June 1990
AB - An accurate numerical solution for the electromagnetic scattering from cascaded strip gratings is presented. The gratings are free-standing and must have common periodicity, but may be staggered. The propagation direction and the polarization of the incident plane wave are arbitrary. We derive a set of singular integral equations and solve it by the moment method, where the Chebyshev polynomials are chosen for the basis and the testing functions. By numerical calculations we examine the convergence of our solution and compare with other published data. Some numerical examples are presented to show the frequency selective characteristics of cascaded structures. This method is accurate and effective owing to the incorporation of the edge condition and the decomposition of the kernel into singular and regular parts.
ER -