Matsuo Takayasu | Department Of Computational Science & Engineering Graduate School Of Engineering Nagoya Universi

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概要

• MATSUO Takayasuの詳細を見る
• 同名の論文著者
• Department Of Computational Science & Engineering Graduate School Of Engineering Nagoya Universiの論文著者

関連著者

• Matsuo Takayasu

  Department Of Computational Science & Engineering Graduate School Of Engineering Nagoya Universi

• 松尾 宇泰

  東京大学大学院情報理工学系研究科

• 室田 一雄

  東京大学

• 室田 一雄

  京都大学

• 相島 健助

  東京大学大学院情報理工学系研究科数理情報学専攻

• 相島 健助

  東京大学大学院情報理工学系研究科

• Murota Kazuo

  Department Of Mathematical Engineering And Instrumentation Physics Faculty Of Engineering University

• AISHIMA Kensuke

  Department of Mathematical Informatics Graduate School of Information Science and Technology Univers

• FURIHATA Daisuke

  Cybermedia Center, Graduate School of Science, Osaka University

• Furihata Daisuke

  Cybermedia Center Graduate School Of Science Osaka University

• Murota Kazuo

  Department Of Mathematical Informatics Graduate School Of Information Science And Technology Univers

• 室田 一雄

  Department Of Mathematical Informatics Graduate School Of Information Science And Technology Univers

• 室田 一雄

  東京大学:prest:jst

• Mori Masatake

  Department Of Applied Physics Faculty Of Engineering University

• Sugihara Masaaki

  Department Of Computational Science & Engineering Graduate School Of Engineering Nagoya Universi

• Matsuo Takayasu

  Department Of Computational Science And Engineering Nagoya University

• Furihata Daisuke

  Cybermedia Center Osaka University

• Aishima Kensuke

  Department Of Mathematical Informatics Graduate School Of Information Science And Technology Univers

• MORI Masatake

  Department of Mathematical Science, Tokyo Denki University

• Yaguchi Takaharu

  Department of Computational Science, Graduate School of System Informatics, Kobe University

• Miyatake Yuto

  Department of Mathematical Informatics, Graduate School of Information Science and Technology, The University of Tokyo

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著作論文

• Rigorous Proof of Cubic Convergence for the dqds Algorithm for Singular Values
• Spatially Accurate Dissipative or Conservative Finite Difference Schemes Derived by the Discrete Variational Method
• A Stable, Convergent, Conservative and Linear Finite Difference Scheme for the Cahn-Hilliard Equation
• A multi-symplectic integration of the Ostrovsky equation
• A note on the dqds algorithm with Rutishauser's shift for singular values

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