SAKAI Masahiko | Graduate School of Information Science, Nagoya Univ.
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概要
関連著者
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SAKAI Masahiko
Graduate School of Information Science, Nagoya Univ.
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Sakai Masahiko
Graduate School Of Information Science Nagoya Univ.
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KUSAKARI Keiichirou
Graduate School of Information Science, Nagoya Univ.
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Kusakari Keiichirou
Graduate School Of Information Science Nagoya Univ.
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SAKABE Toshiki
Graduate School of Information Science, Nagoya University
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Kusakari Keiichirou
Graduate School Of Information Science Nagoya University
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Sakabe Toshiki
Graduate School Of Information Science Nagoya University
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ISOGAI Yasuo
Graduate School of Information Science, Nagoya Univ.
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BLANQUI Frédéric
INRIA & LORIA
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Kasuya Hideto
Faculty of Information Science and Technology, Aichi Prefectural University
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Agusa Kiyoshi
Graduate School of Information Science, Nagoya University
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Sakai Masahiko
Nagoya Univ. Nagoya Jpn
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Agusa Kiyoshi
Graduate School Of Information Science Nagoya University
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Sakai M
Graduate School Of Information Science Nagoya University
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Sakai Masahiko
Graduate School Of Information Science Nagoya University
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Isogai Yasuo
Graduate School Of Information Science Nagoya Univ.
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UCHIYAMA Keita
Graduate School of Information Science, Nagoya University
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Kusakari Keiichirou
School Of Information Science Jaist
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Uchiyama Keita
Graduate School Of Information Science Nagoya University
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Blanqui Frederic
Inria & Loria
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Blanqui Frederic
Inria
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Sakai Masahiko
Department Of Information Engineering Nagoya University
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SAKAI MASAHIKO
Graduate School of Information Science, Nagoya University
著作論文
- Static Dependency Pair Method Based on Strong Computability for Higher-Order Rewrite Systems
- Head-Needed Strategy of Higher-Order Rewrite Systems and Its Decidable Classes
- Recognizability of Redexes for Higher-Order Rewrite Systems
- Decidability of Termination and Innermost Termination for Term Rewriting Systems with Right-Shallow Dependency Pairs
- Static Dependency Pair Method Based on Strong Computability for Higher-Order Rewrite Systems
- Static Dependency Pair Method for Simply-Typed Term Rewriting and Related Techniques
- Primitive Inductive Theorems Bridge Implicit Induction Methods and Inductive Theorems in Higher-Order Rewriting
- Characterizing Inductive Theorems by Extensional Initial Models in a Higher-Order Equational Logic
- On Dependency Pair Method for Proving Termination of Higher-Order Rewrite Systems