Kako Fujio | Department Of Applied Mathematics Faculty Of Engineering Hiroshima University
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概要
関連著者
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Kako Fujio
Department Of Applied Mathematics Faculty Of Engineering Hiroshima University
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MUGIBAYASHI Nobumichi
Department of Electrical and Electronic Engineering,Faculty of Engineering,Kobe University
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KAKO Fujio
Department of Applied Mathematics, Faculty of Engineering Hiroshima University
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Watanabe S
Yokohama Yokohama Jpn
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WATANABE Shinsuke
Department of Physics,Faculty of Engineering,Yokohama National University
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Shinsuke Watanabe
Department Of Energy Engineering Faculty Of Engineering Yokohama National University
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Watanabe Shinsuke
Department Of Energy Engineering Faculty Of Engineering Yokohama National University
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Kako Fujio
Department Of Information And Computer Sciences Faculty Of Science Nara Women's University
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Mugibayashi N
Department Of Electrical And Electronic Engineering Faculty Of Engineering Kobe University
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MUGIBAYASHI Nobumichi
Department of Electrical, Kobe University
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WATANABE Sigeru
Faculty of Education,Mie University
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Ito Masaaki
Department Of Cardiology Mie University Graduate School Of Medicine
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Hirota Ryogo
Department of Information and Computer Science, School of Science and Engineering, Waseda University
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MIYAKAWA MAKOTO
Department of Surgery, Iida Municipal Hospital
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Hirota Ryogo
Department Of Applied Mathematics Faculty Of Engineering Hiroshima University
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MIYAKAWA Makoto
Research Institute for Energy Materials,Yokohama National University
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Miyakawa M
Department Of Energy Engineering Faculty Of Engineering Yokohama National University:ibm Japan Yamat
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Miyakawa Makoto
Department Of Surgery Iida Municipal Hospital
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Ito Masafumi
Nagoya Univ. Nagoya
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MUROYA Keiichi
Department of Energy Engineering,Faculty of Engineering,Yokohama National University
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Sasaki Tateaki
Institute Of Mathematics University Of Tsukuba
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Kako F
Nara Women's Univ.
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Kako Fujio
Department Of Electrical Engineering Kobe University
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Kako Fujio
Department Of Eletrical Engineering Kobe University
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Kako Fujio
Department Of Electrical Kobe University
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Mugibayashi Nobumichi
Department Of Eletrical Engineering Kobe University
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Mugibayashi Nobumichi
Department Of Electrical Kobe University
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Ito Masaaki
Department Of Cardiology And Nephrology Mie University Graduate School Of Medicine
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Muroya K
Department Of Energy Engineering Faculty Of Engineering Yokohama National University
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OCHIAI MITSUYUKI
Department of Information and Computer Sciences, Faculty of Science, Nara Women's University
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Fujii Shigeru
Department Of Electrical Engineering Kobe University:fujitsu Laboratories Ltd.
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Sasaki Tateaki
Institute Of Mathematics & Venture Business Laboratory University Of Tsukuba
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Ochiai Mitsuyuki
Department Of Information And Computer Sciences Faculty Of Science Nara Women's University
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Ito Masaaki
Department Of Agricultural Chemistry Yamagata University
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Kato Fujio
Department of Information and Computer Sciences, Faculty of Science, Nara Women's University
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Kako Fujio
Department of Electrical Engineering,Kobe University
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ITO Masaaki
Department of Applied Mathematics, Faculty of Engineering Hiroshima University
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HIROTA Ryogo
Department of Applied Mathematics, Faculty of Engineering Hiroshima University
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KAKO Fujio
Department of Eletrical Engineering, Kobe University
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Miyakawa Makoto
Department of Energy Engineering,Faculty of Engineering Yokohama National University:IBM Japan,Yamato Laboratory
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Kato Fujio
Department of Information and Computer Sciences, Faculty of Science, Nara Women's University
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KAKO FUJIO
Department of Electrical Engineering, Kobe University
著作論文
- Two-Dimensional Toda Lattice Equations
- Toda Lattice with Mass Interface.II.Coupled Toda Lattice
- Toda Lattice with Mass Interface.I.Scattering of Soliton
- Complete Integrability of General Nonlinear Differential-Difference Equations Solvable by the Inverse Method. I
- Complete Integrability of General Nonlinear Differential-Difference Equations Solvable by the Inverse Method. II
- Complete Integrability of Nonlinear Differential-Difference Equations (Theory of Nonlinear Waves)
- Complete Integrability of Nonlinear Network Equations Describing a Volterra System
- Computational Construction of Representation Matrices for 3-Parallel Version Polynomial Invariants of 5-Braids
- Solving Multivariate Algebraic Equation by Hensel Construction
- Inverse Method Applied to the Solution of Nonlinear Network Equations Describing a Volterra System