Koma Tohru | Department Of Physics Gakushuin University
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概要
関連著者
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Koma Tohru
Department Of Physics Gakushuin University
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HATSUGAI Yasuhiro
Institute for Solid State Physics,University of Tokyo
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Wu Yong-Shi
Department of Physics, University of Ttah
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Hatsugai Yasuhiro
Institute For Solid State Physics University Of Tokyo:(present Address)department Of Applied Physics
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Hatsugai Yasuhiro
Institute For Solid State Physics University Of Tokyo
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Wu Yong-shi
Department Of Physics. University Of Utah
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Wu Yong-shi
Department Of Phyiscs University Of Utah
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Wu Y‐s
Department Of Physics. University Of Utah
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Ezawa H
Gakushuin Univ. Tokyo Jpn
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Ezawa Hiroshi
Department Of Physics Gakushuin University
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Kohmoto M
Univ. Tokyo Tokyo
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Kohmoto Mahito
Institute for Solid State Physics, University of Tokyo
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Koma Tohru
Department of Physics., Gakushuin University
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Koma T
Gakushuin Univ. Tokyo
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Koma Tohru
Department Of Physics. Gakushuin University
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Kohmoto Mahito
Institute For Solid State Physics The University Of Tokyo
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Yamanaka Masanori
Department Of Applied Physics Science University Of Tokyo
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Nachtergaele Bruno
Department of Mathematics, University of California
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Nachtergaele Bruno
Department Of Mathematics University Of California
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WU Yong-Shi
Physics Department, University of Utah
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HATSUGAI Yasuhiro
Institute for Solid State Physics, University of Tokyo
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Wu Yong-Shi
Department of Physics., University of Utah
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KOMA Tohru
Department of Physics, Gakushuin University
著作論文
- Mutual Exclusion Statistics in Exactly Solvable Models in One and Higher Dimensions
- Scattering of Conduction Electrons by a Ferromagnetic Domain Wall
- Validity of the Finite-Size-Correction Method Based on Conformal Field Theories
- Completeness of the Two-Down-Spin Bethe States in the One-Dimensional Heisenberg Model
- Thermal Bethe-Ansatz Method for the Spin-1/2 XXZ Heisenberg Chain : General and Mathematical Physics
- An Extension of the Thermal Bethe Ansatz : One-Dimensional Hubbard Model : Progress Letters
- Thermal Bethe-Ansatz Method for the One-Dimensional Heisenberg Model
- Interface states of quantum lattice models(Recent Trends in Infinite Dimensional Non-Commutative Analysis)