Presentation 2001/1/19
Application Range of the IE-MEI Method to 2-D Scattering Problem
Masanobu HIROSE, Jun-ichi TAKADA, Ikuo ARAI,
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Abstract(in English) The IE-MEI method is derived from an integral equation using the MEI method and gives the relation between the electric field and the magnetic field on the surface of a scattering object. Using the relation and the boundary condition on the object, we can obtain the equivalent electric current or the equivalent magnetic current. In this report, we investigate the application ranges of the relation in 2-D scattering problems for TE wave and TM wave, using numerical calculation. The results show that this relation holds for arbitrary material objects to a good approximation, and that the equivalent electric current on a perfectly electric conductor or a scattering object with impedance boundary condition can be obtained within an accuracy of a few percentages. We also show that the duality of the relation makes it possible to solve the problems for a TM wave and the corresponding TE wave simultaneously.
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Keyword(in English) IE-MEI method / Duality / Scattering Problems / TM waves / TE waves
Paper # A・P2000-181,SANE2000-162
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Committee SANE
Conference Date 2001/1/19(1days)
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Registration To Space, Aeronautical and Navigational Electronics (SANE)
Language JPN
Title (in Japanese) (See Japanese page)
Sub Title (in Japanese) (See Japanese page)
Title (in English) Application Range of the IE-MEI Method to 2-D Scattering Problem
Sub Title (in English)
Keyword(1) IE-MEI method
Keyword(2) Duality
Keyword(3) Scattering Problems
Keyword(4) TM waves
Keyword(5) TE waves
1st Author's Name Masanobu HIROSE
1st Author's Affiliation Optoelectronics Division, Electrotechnical Laboratory()
2nd Author's Name Jun-ichi TAKADA
2nd Author's Affiliation Dept. of Electrical and Electronic Engineering, Tokyo Institute of Technology
3rd Author's Name Ikuo ARAI
3rd Author's Affiliation Dept. of Electronic Engineering, The University of Electro-Communications
Date 2001/1/19
Paper # A・P2000-181,SANE2000-162
Volume (vol) vol.100
Number (no) 585
Page pp.pp.-
#Pages 8
Date of Issue