Presentation 2007-01-29
Low grazing scattering from periodic Neumann surface with finite extent
Junichi Nakayama, Kazuhiro Hattori, Yasuhiko Tamura,
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Abstract(in English) This paper deals with the scattering of TM plane wave by a perfectly conductive surface made up of a periodic array of finite number of rectangular grooves. By the modal expansion method, the total scattering cross section is numerically calculated for several different numbers of grooves. It is then found that the total scattering cross section p_c increases linearly proportional to the corrugation width W_c. But exception takes place at a low grazing angle of incidence, where p_c is proportional to W^a_c and the exponent α is less than 1. From these facts, it is concluded that the total scattering cross section p_c must diverge but p_c/W_c the total scattering cross section per unit surface must vanish at a low grazing limit when the number of grooves goes to infinity.
Keyword(in Japanese) (See Japanese page)
Keyword(in English) low grazing scattering / diffraction / periodic array of rectangular grooves / total scattering cross section / total scattering cross section per unit surface area
Paper # PN2006-57,OPE2006-139,LQE2006-128
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Committee PN
Conference Date 2007/1/22(1days)
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Language ENG
Title (in Japanese) (See Japanese page)
Sub Title (in Japanese) (See Japanese page)
Title (in English) Low grazing scattering from periodic Neumann surface with finite extent
Sub Title (in English)
Keyword(1) low grazing scattering
Keyword(2) diffraction
Keyword(3) periodic array of rectangular grooves
Keyword(4) total scattering cross section
Keyword(5) total scattering cross section per unit surface area
1st Author's Name Junichi Nakayama
1st Author's Affiliation Kyoto Institute of Technology()
2nd Author's Name Kazuhiro Hattori
2nd Author's Affiliation Kyoto Institute of Technology
3rd Author's Name Yasuhiko Tamura
3rd Author's Affiliation Kyoto Institute of Technology
Date 2007-01-29
Paper # PN2006-57,OPE2006-139,LQE2006-128
Volume (vol) vol.106
Number (no) 513
Page pp.pp.-
#Pages 6
Date of Issue