A New Approach to Noncommutative Soliton Equations(General)
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概要
- 論文の詳細を見る
A geometric description is introduced to consistently define initial and/or boundary value problem, zero curvature representation and monodromy operator for noncommutative (nc, for short) soliton equations. Based on the description, it is shown that many known commutative/noncommutative soliton equations can be obtained in a unified way. The integrability of a nc-NLS equation and a generalized large N-limit of matrix NLS equation is studied; a generalized conservation law for the nc-NLS equation is presented, and the generalized large N-limit of matrix NLS equation is shown to be integrable in the sense that there exist an infinite number of independent conserved quantities in involution.
- 社団法人日本物理学会の論文
- 2003-12-15
著者
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Wang Ning
Department of Internal Medicine, Gifu University School of Medicine
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Wang Ning
The Authors Are With The Department Of Electrial And Electronices Engineering Faculty Of Engineering
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Wadati Miki
Department Of Physics Faculty Of Science University Of Tokyo
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Wang N
Ocean Univ. China Qingdao Chn
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Wadati Miki
Department Of Physics Faculty Of Science Tokyo University Of Science
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Wang Ning
Department Of Animal Science And Technology Northeast Agricultural University
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Wang Ning
Department Of Physics Ocean University Of China:department Of Physics Graduate School Of Science Uni
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WANG Ning
Department of Anesthesiology, Jiangyin Hospital Affiliated to Medical College of South-East University
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