NAKAMURA Shuichi | Laboratory of Mathematical Design for Materials,Department of Materials Science and Engineering,Wase

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概要

• 同名の論文著者
• Laboratory of Mathematical Design for Materials,Department of Materials Science and Engineering,Waseの論文著者

関連著者

• NAKAMURA Shuichi

  Laboratory of Mathematical Design for Materials,Department of Materials Science and Engineering,Wase

• KITADA Akihiko

  Laboratory of Mathematical Design for Materials,Department of Materials Science and Engineering,Wase

• Kitada Akihiko

  Laboratory Of Mathematical Design For Materials Department Of Materials Science And Engineering Wase

• Nakamura Shuichi

  Laboratory Of Mathematical Design For Materials Department Of Materials Science And Engineering Wase

• Konishi T

  Asahi Chemical Ind. Co. Ltd. Shizuoka Jpn

• Konishi T

  Kyoto Inst. Technol. Kyoto Jpn

• Nakamura Shintarou

  Center For Low-temperature Science Tohoku University

• Nakamura S

  Center For Low Temperature Science Tohoku University

• Nakamura Shintaro

  Research Institute For Scientific Measurements Tohoku University

• KONISHI Tetsuji

  Laboratory of Mathematical Design for Materials,Department of Materials Science and Engineering,Wase

• Nakamura S

  Industrial Research Inst. Ishikawa Kanazawa‐shi

• Kitada A

  Department Of Materials Science And Engineering Waseda University

• Konishi Tetsuji

  Laboratory Of Mathematical Design For Materials Department Of Materials Science And Engineering Waseda University

• Nakamura Shuichi

  Laboratory Of Mathematical Design For Materials Department Of Materials Science And Engineering Waseda University

• Kitada Akihiko

  Laboratory Of Mathematical Design For Materials Department Of Materials Science And Engineering Waseda University

• KITADA Akihiko

  Laboratory of Mathematical Design for Materials,Department of Materials Science and Engineering,Waseda University

• KONISHI Tetsuji

  Laboratory of Mathematical Design for Materials,Department of Materials Science and Engineering,Waseda University

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著作論文

• Note on the Topologization of Polycrystal
• Topologization of Polycrystal : Existence of a Compact Domain with a Self-Similarity
• An Exact Form of the Mullins Model and a Property of its Classical Solution

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