Hirata Tomio | Graduate School Of Engineering Nagoya University

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概要

• 同名の論文著者
• Graduate School Of Engineering Nagoya Universityの論文著者

関連著者

• Hirata Tomio

  Graduate School Of Engineering Nagoya University

• Hirata Tomio

  Graduate School of Information Science Nagoya University

• HIRATA Tomio

  Graduate School of Engineering, Nagoya University

• OTSUKI Hideaki

  Department of Physics, Hirosaki University

• 大月 英明

  Department Of Software Engineering Nanzan University

• Otsuki Hideaki

  Department Of Physics Hirosaki University

• Ono Takao

  Department Of Biology Faculty Of Science Hirosaki University

• HIRATA Tomio

  Department of Electronics, Nagoya University

• OTSUKI Hideaki

  Graduate School of Engineering, Nagoya University

• ONO Takao

  Department of Genetics, Institute for Developmental Research

• 浅野 孝夫

  中央大学理工学部情報工学科

• Ono T

  Graduate School Of Information Science Nagoya University

• Yagiura Mutsunori

  Graduate School of Information Science, Nagoya University

• Adachi Daisuke

  Graduate School Of Engineering Nagoya University

• Nakano Shin-ichi

  Graduate School of Information Sciences

• Ono Takao

  Department Of Communication Engineering Faculty Of Computer Science And System Engineering Okayama P

• Kimoto Daisuke

  NEC Corporation 2nd Computers Software Division

• Ono Takao

  Graduate School Of Information Science Nagoya University

• Hirata T

  Nagoya Univ. Aichi Jpn

• Hirata Tomio

  Nagoya Univ. Nagoya‐shi Jpn

• Nakano S

  Faculty Of Agriculture Ehime University

• Yagiura Mutsunori

  Graduate School Of Information Science Nagoya University

• Nakano Shin-ichi

  Department Of Anesthesiology Kansai Medical University

• XIE Xuzhen

  Graduate School of Information Science, Nagoya University

• Xie Xuzhen

  Graduate School Of Information Science Nagoya University

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著作論文

• 4C3 AN ADAPTIVE MEMORY LAGRANGIAN HEURISTIC ALGORITHM BASED ON THE SET COVERING APPROACH FOR THE MULTICUT PROBLEM
• Inapproximability of the Minimum Biclique Edge Partition Problem
• Inapproximability of the Edge-Contraction Problem(Discrete Mathematics and Its Applications)
• Refined Computations for Points of the Form 2kP Based on Montgomery Trick
• An Improved Algorithm for the Nearly Equitable Edge-Coloring Problem

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