Presentation 1997/8/22
Stable Decomposition of Mueller Matrix
Jian Yang, Yoshio Yamagchi, Hiroyoshi Yamada,
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Abstract(in English) Huynen has provided a method to decompose a Mueller matrix into an average single target and a N-target (non-symmetric target and noises) in order to retrieve detailed target information. However, the decomposition sometimes fails in the presence of small error or noise in the elements of Mueller matrix. This paper attempts to improve Huynen's decomposition method. First, the definition of a stable decomposition is given, showing the importance and a problem of Huynen's approach by an example. Then a method is proposed to carry out stable decomposition, based on the Least Squares Method and the Newton's Method. Stability means the decomposition is not sensitive to errors. The proposed methods overcomes the problems on the unstable decomposition of Mueller matrix. Finally, two numerical examples are given, showing our method is superior to the methods of Huynen and Pottier.
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Keyword(in English) radar polarimetry / scattering matrix / Mueller matrix / target classification
Paper # A・P97-91
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Conference Date 1997/8/22(1days)
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Registration To Antennas and Propagation (A・P)
Language ENG
Title (in Japanese) (See Japanese page)
Sub Title (in Japanese) (See Japanese page)
Title (in English) Stable Decomposition of Mueller Matrix
Sub Title (in English)
Keyword(1) radar polarimetry
Keyword(2) scattering matrix
Keyword(3) Mueller matrix
Keyword(4) target classification
1st Author's Name Jian Yang
1st Author's Affiliation Graduate School of Science & Technology, Niigata University()
2nd Author's Name Yoshio Yamagchi
2nd Author's Affiliation Graduate School of Science & Technology, Niigata University
3rd Author's Name Hiroyoshi Yamada
3rd Author's Affiliation Graduate School of Science & Technology, Niigata University
Date 1997/8/22
Paper # A・P97-91
Volume (vol) vol.97
Number (no) 228
Page pp.pp.-
#Pages 6
Date of Issue