茨木 俊秀 | Department of Applied Mathematics and Physics, Graduate School of Engineering, Kyoto University

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概要

• 同名の論文著者
• Department of Applied Mathematics and Physics, Graduate School of Engineering, Kyoto Universityの論文著者

関連著者

• 茨木 俊秀

  Department of Applied Mathematics and Physics, Graduate School of Engineering, Kyoto University

• 永持 仁

  Department Of Applied Mathematics And Physics Graduate School Of Informatics Kyoto University

• 曽 道智

  香川大学経済学部

• 曽 道智

  Department of Applied Mathematics and Physics, Faculty of Engineering, Kyoto University

• 大西 匡光

  Department of Business Management, Faculty of Economics, Tohoku University

• 大西 匡光

  大阪大学大学院経済学研究科

• Deng Xiaotie

  Dept. Of Computer Science City University Of Hong Kong

• 茨木 俊秀[他]

  Department of Applied Mathematics and Physics, Faculty of Engineering, Kyoto University

• 福島 雅夫

  京都大学情報学研究科

• 野々部 宏司

  法政大学 デザイン工学部

• 田地 宏一

  名古屋大学

• 小野 正

  京都大学工学部数理工学教室

• 牧野 和久

  大阪大学大学院基礎工学研究科

• 野々部 宏司

  Department of Applied Mathematics and Physics, Graduate School of Engineering, Kyoto University

• 永持 仁

  Department of Applied Mathematics and Physics, Graduate School of Informatics, Kyoto University

• 小野 正

  Department of Applied Mathematics and Physics, Faculty of Engineering, Kyoto University

• 福島 雅夫

  Department of Applied Mathematics and Physics, Graduate School of Engineering, Kyoto University

• 田地 宏一

  Department of Applied Mathematics and Physics, Faculty of Engineering, Kyoto University

• 牧野 和久

  Department of Applied Mathematics and Physics, Faculty of Engineering, Kyoto University

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著作論文

• Tabu Search Approach to CSP (Constraint Satisfaction Problem) as a General Problem Solver(Continuous and Discrete Mathematical Optimization)
• Offer Analysis for the Arbitration Procedure FDOA(MATHEMATICAL OPTIMIZATION AND ITS APPLICATIONS)
• Intrinsic Gap and Final-Double-Offer Arbitration
• A Faster Algorithm for the Minimum Capacity Cut Problem of Undirected Networks
• Optimization-Based Iterative Methods for Solving Nonlinear Complementarity Problems(Nonlinear Analysis and Mathematical Economics)
• Some Duality Properties of Combinatorial Optimization Games(Optimization Theory in Descrete and Continuous Mathematical Sciences)
• Optimization Games on Graphs(Continuous and Discrete Mathematical Optimization)
• 正論理関数の最大潜伏度の同定(計算量理論)

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