Date Etsuro | Department Of Mathematical Science Faculty Of Engineering Science Osaka University
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概要
関連著者
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Date Etsuro
Department Of Mathematical Science Faculty Of Engineering Science Osaka University
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Miwa Tetsuji
Research Institute For Mathematical Sciences Kyoto University
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Jimbo Michio
Department Of Mathematics Faculty Of Science Kyoto University
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Date Etsuo
Department Of Mathematical Science Faculty Of Engineering Science Osaka University
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MIWA Tetsuji
Research Institute for Mathematical Sciences, Kyoto University
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DATE Etsuro
Faculty of General Education, Kyoto University
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Jimbo Michio
Research Institute For Mathematical Sciences Kyoto University
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JIMBO Michio
Research Institute for Mathematical Sciences, Kyoto University
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KASHIWARA Masaki
Research Institute for Mathematical Sciences, Kyoto University
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Kashiwara Masaki
Research Institute For Mathematical Sciences Kyoto University
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TANAKA Shunichi
Department of Applied Physics, Science University of Tokyo
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Date Etsuro
Department Of Mathematics College Of General Education Kyoto University
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Date Etsuro
Department Of Mathematics Osaka University
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MIKI Kei
Yukawa Institute for Theoretical Physics, Kyoto University
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JINBO Michio
Research Institute for Mathematical Sciences,Kyoto University
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Miki Kei
Yukawa Institute For Theoretical Physics Kyoto University
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Tanaka Shunichi
Department Of Applied Physics Faculty Of Engineering University Of Tokyo
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Jinbo Michio
Research Institute For Mathematical Sciences Kyoto University
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DATE Etsuro
Department of Mathematics, Osaka University
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Miwa Tetsuji
Research Institute for Mathematical Sciences,Kyoto University
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Jimbo Michio
Institute For Theoretical Physics State University Of New York At Stony Brook:research Institute For
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Miwa Tetsuji
Institute For Theoretical Physics State University Of New York At Stony Brook:research Institute For
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MIWA Tetuji
Research Institute for Mathematical Sciences, Kyoto University
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Tanaka S
Kobe Univ. Kobe Jpn
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DATE Etsuo
Department of Mathematical Science, Faculty of Engineering Science, Osaka University
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Tanaka Shunichi
Department Of Mathematics Osaka University
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TANAKA Satoshi
Physics Laboratory, Faculty of Science and Technology, Kinki University
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TANAKA Shun-Ichi
Faculty of Human Development, Division of Sciences for Natural Environment Kobe University
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Tanaka Shunichi
Department of Physics, Kyoto University
著作論文
- Quasi-Periodic Solutions of the Orthogonal KP Equation-Transformation Groups for Soliton Equations V-
- Transformation Groups for Soliton Equations-Euclidean Lie Algebras and Reduction of the KP Hierarchy-
- KP Hierarchies of Orthogonal and Symplectic Type : Transformation Groups for Soliton Equations VI
- Operator Approach to the Kadomtsev-Petviashvili Equation : Transformation Groups for Soliton Equations III
- On Quasi-Periodic Solutions of the Field Equation of the Classical Massive Thirring Model
- Quasi-Periodic Solutions of the Sine-Gordon Equation and the Massive Thirring Model (Theory of Nonlinear Waves)
- New $R$ Matrices Associated with Cyclic Representations of $U\sb q(A\sp {(2)}\sb 2)$
- Cyclic Representations of $\textit{U}_q(\mathfrak{s}\mathcal{I}$(n+1, $\textbf{C}))$
- Method for Generating Discrete Soliton Equations.IV
- Method for Generating Discrete Soliton Equation.III
- Analogue of Inverse Scattering Therory for the Discrete Hill's Equation and Exact Solutions for the Periodic Toda Lattice
- Periodic Multi-Soliton Solutions of Korteweg-de Vries Equation and Toda Lattice
- Method for Generating Discrete Soliton Equation.II
- Method for Generating Discrete Soliton Equations.I