Goto Shin-itiro | Department Of Applied Mathematics And Physics Kyoto University
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概要
関連著者
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Goto Shin-itiro
Department Of Applied Mathematics And Physics Kyoto University
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Nozaki K
Department Of Physics Nagoya University
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Nozaki Kazuhiro
Departmant Of Physics Nagoya University
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GOTO Shin-itiro
Department of Applied Mathematics and Physics, Kyoto University
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NOZAKI Kazuhiro
Department of Physics, Nagoya University
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Maruo Tsuyoshi
Department Of Physics Nagoya University
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Goto Shinitiro
Department Of Physics Nagoya University
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YAMAGUCHI Yoshiyuki
Department of Surgical Oncology, Research Institute for Nuclear Medicine and Biology, Hiroshima Univ
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Yamaguchi Y.
Jsps Research Fellowship For Young Scientists
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Yamaguchi Yoshiyuki
Department Of Applied Mathematics And Physics Kyoto University
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MARUO Tsuyoshi
Department of Physics, Nagoya University
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YAMADA Hiroyasu
Department of Physics, Nagoya University
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MASUTOMI Yuji
Department of Physics, Nagoya University
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Masutomi Y
Nagoya Univ. Nagoya Jpn
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Masutomi Yuji
Department Of Physics Nagoya University
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Maruo T
Department Of Physics Nagoya University
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Goto Shin-itiro
Department Of Physics Nagoya University
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GOTO Shinitiro
Department of Physics, Nagoya University
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Nozaki Kazuhiro
Department Of Physics Nagoya University
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Yamada Hiroyasu
Department Of Gastroenterology Hiroshima Prefectural Hospital
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Goto S
Kyoto Univ. Kyoto Jpn
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Goto Shin‐itiro
Ntt Corp. Kyoto‐fu Jpn
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YAMAGUCHI Yoshiyuki
Department of Applied Mathematics and Physics, Kyoto University
著作論文
- Renormalization Analysis of Resonance Structure in a 2-D Symplectic Map
- Random Wandering around Homoclinic-Like Manifolds in a Symplectic Map Chain
- Asymptotic Expansions of Unstable and Stable Manifolds in Time-Discrete Systems
- Regularized Renormalization Group Reduction of Symplectic Maps : General Physics
- Lie-Group Approach to Perturbative Renormalization Group Method
- Non-Universal Finite Size Effects with Universal Infinite-Size Free Energy for the α-XY Model(COMPLEXITY AND NONEXTENSIVITY:NEW TRENDS IN STATISTICAL MECHANICS)
- Analytical Expression for Low-Dimensional Resonance Islands in a 4-Dimensional Symplectic Map (Condensed Matter and Statistical Physics)
- Time average and canonical average of macroscopic variable in classical Hamiltonian system with long-range interaction(2) Equilibrium and nonequilibrium statistical mechanics in systems showing chaos and quantum chaos, Chaos and Nonlinear Dynamics in Quan
- Dynamics near Resonance Junctions in Hamiltonian Systems
- Renormalization Analysis of Resonance Structure in a 2-D Symplectic Map
- Asymptotic Expansions of Unstable and Stable Manifolds in Time-Discrete Systems