MORITA Tohru | Department of Engineering Science, Faculty of Engineering Tohoku University
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概要
関連著者
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Morita Tohru
Department Of Computer And Mathematical Sciences Graduate School Of Information Sciences
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Morita Tohru
Department Of Applied Science Faculty Of Enginccring Tohoku University
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MORITA Tohru
Department of Engineering Science, Faculty of Engineering Tohoku University
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MORITA Tohru
Department of Engineering Science, Faculty of Engineering Tohoku University : Department of Computer and Mathematical Sciences, Graduate School of Information Sciences, Tohoku University
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Tanaka Kazuyuki
Department Of Applied Information Sciences Graduate School Of Information Sciences Tohoku University
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Morita Tohru
Department Of Applied Science Faculty Of Engineering
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Morita Tohru
Department Of Applied Science Faculty Of Engineering Tohoku University
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TANAKA Kazuyuki
Department of Computer and Mathematical Sciences, Graduate School of Information Sciences, Tohoku Un
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Tanaka K
Department Of Computer And Mathematical Science Graduate School Of Information Sciences Tohoku Unive
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Morita T
Nihon Univ. Koriyama‐shi Jpn
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Horiguchi Tsuyoshi
Department Of Applied Science Faculty Of Engineering Tohoku University
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Horiguchi Tsuyoshi
Department Of Computer And Mathematical Sciences Graduate School Of Information Sciences Tohoku Univ
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Horiguchi T
Tohoku Univ. Sendai Jpn
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HORIGUCHI Tsuyoshi
Department of Computer and Mathematical Sciences, Graduate School of Information Sciences, Tohoku University
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HIROIKE Kazuo
Department of Physics, Jadavpur University
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Hiroike K
Department Of Physics Jadavpur University
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Hiroike Kazuo
Department Of Applied Science Faculty Of Engineering Tohoku University
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Morita Tohru
Department Of Engineering Science Faculty Of Engineering Tohoku University : Department Of Computer
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Horiguchi Tsuyoshi
Department Of Applied Science Tohoku University
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Tanaka Kazuyuki
Department Of Engineering Science Faculty Of Engineering Tohoku University
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Morita Tohru
Department Of Computer And Mathematical Sciences Graduate School Of Information Sciences Tohoku Univ
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HORIGUCHI Tsuyoshi
Department of Applied Science, Faculty of Engineering, Tohoku University
著作論文
- Coherent-Anomaly Analysis with Cluster Variation Method for Two-Dimensional Ising Model with Nearest-Neighbor and Next-Nearest-Neighbor Interactions
- Low-Temperature Behavior of Antiferromagnetic Ising Model on Triangular Lattice
- Coherent-Anomaly Analysis with Cluster Variation Method for Spin-Pair Correlation Function of Ising Model on Square Lattice
- Coherent-Anomaly Method for the Wave-Number Dependence of the Susceptibility
- Correlation Functions of a One-Dimensional Lattice Gas with Nearest-Neighbor and Next-Nearest-Neighbor Interactions : Condensed Matter and Statistical Physics
- Correlation Functions of a One-Dimensional Lattice Gas with Interactions Up to Third-Nearest Neighbors
- Dynamical Properties of the Diluted Heisenberg and XY Magnets at Infinite Temperature. I : Spin Diffusion Constant
- Formal Structure of the Cluster Variation Method
- Asymptotic Behaviors of Modified Block Toeplitz Determinant : General and Mathematical Physics
- Asymptotic Forms of Some Block Toeplitz Determinants : General and Mathematical Physics
- Note on the Susceptibility of the Two-Dimensional Heisenberg Ferromagnet
- Susceptibility and Correlation Function of the Ising Model on the Cayley Tree
- Asymptotic Behavior of Spin-Pair Correlation Function of Ising Model on Checkerboard Lattice : Condensed Matter and Statistical Physics
- An Approximation Scheme of the Cluster Variation Method for Quantum Lattice Gases : Condensed Matter and Statistical Physics
- A Lattice-Gas Model Equivalent to the t-J Model : Condensed Matter and Statistical Physics
- Time-Dependent Cluster Consistency Method : Condensed Matter and Statistical Physics
- On the Toeplitz Determinant for Spin-Pair Correlation Function of 2-D Ising Model : Condensed Matter and Statistical Physics
- Cluster Variation Method for Non-Uniform Ising and Heisenberg Models and Spin-Pair Correlation Function : Condensed Matter and Statis tical Physics
- Justification of Vdovichenko's Method for the Ising Model on a Two-Dimensional Lattice : Genaral and Mathematical Physics
- Convergence of the Cluster Variation Method for Random Ising Models in the Thermodynamic Limit