Inverse Scattering of Complex Objects

博士 === 淡江大學 === 電機工程學系博士班 === 93 === In this thesis, inverse scattering of a biaxial complex cylinder which is buried in half space and three layers structure is investigated. Dielectric cylinders of unknown permittivities are buried in one space and scatter a group of unrelated waves incident from...

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Main Authors: Chun-Jen Lin, 林俊仁
Other Authors: Chien-Ching Chiu
Format: Others
Language:zh-TW
Published: 2005
Online Access:http://ndltd.ncl.edu.tw/handle/49263033722105907536
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spelling ndltd-TW-093TKU054420042015-10-13T11:57:25Z http://ndltd.ncl.edu.tw/handle/49263033722105907536 Inverse Scattering of Complex Objects 複雜物體之電磁逆散射研究 Chun-Jen Lin 林俊仁 博士 淡江大學 電機工程學系博士班 93 In this thesis, inverse scattering of a biaxial complex cylinder which is buried in half space and three layers structure is investigated. Dielectric cylinders of unknown permittivities are buried in one space and scatter a group of unrelated waves incident from another space where the scattered field is recorded. By proper arrangement of the various unrelated incident fields, the difficulties of ill-posedness and nonlinearity are circumvented, and the permittivity distribution can be reconstructed through simple matrix operations. For theoretical formulation, based on the boundary condition, a set of integral equations is derived and solved by the moment method as well as the unrelated illumination method. Numerical results show that the permittivity tensor distribution of the materials can be successfully reconstructed even when the permittivity is fairly large. Good reconstruction is obtained even in the presence of additive Gaussian noise in measured data. In addition, the effect of noise on the reconstruction result is also investigated. Chien-Ching Chiu 丘建青 2005 學位論文 ; thesis 93 zh-TW
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language zh-TW
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description 博士 === 淡江大學 === 電機工程學系博士班 === 93 === In this thesis, inverse scattering of a biaxial complex cylinder which is buried in half space and three layers structure is investigated. Dielectric cylinders of unknown permittivities are buried in one space and scatter a group of unrelated waves incident from another space where the scattered field is recorded. By proper arrangement of the various unrelated incident fields, the difficulties of ill-posedness and nonlinearity are circumvented, and the permittivity distribution can be reconstructed through simple matrix operations. For theoretical formulation, based on the boundary condition, a set of integral equations is derived and solved by the moment method as well as the unrelated illumination method. Numerical results show that the permittivity tensor distribution of the materials can be successfully reconstructed even when the permittivity is fairly large. Good reconstruction is obtained even in the presence of additive Gaussian noise in measured data. In addition, the effect of noise on the reconstruction result is also investigated.
author2 Chien-Ching Chiu
author_facet Chien-Ching Chiu
Chun-Jen Lin
林俊仁
author Chun-Jen Lin
林俊仁
spellingShingle Chun-Jen Lin
林俊仁
Inverse Scattering of Complex Objects
author_sort Chun-Jen Lin
title Inverse Scattering of Complex Objects
title_short Inverse Scattering of Complex Objects
title_full Inverse Scattering of Complex Objects
title_fullStr Inverse Scattering of Complex Objects
title_full_unstemmed Inverse Scattering of Complex Objects
title_sort inverse scattering of complex objects
publishDate 2005
url http://ndltd.ncl.edu.tw/handle/49263033722105907536
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AT línjùnrén fùzáwùtǐzhīdiàncínìsànshèyánjiū
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