SONODA Hidenori | Physics Department, Kobe University

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概要

• 同名の論文著者
• Physics Department, Kobe Universityの論文著者

関連著者

• SONODA Hidenori

  Physics Department, Kobe University

• Sonoda Hidenori

  Physics Department Kobe University

• 五十嵐 尤二

  新潟大教育

• IGARASHI Yuji

  Research Institute for Fundamental Physics, Kyoto University

• IGARASHI Yuji

  Department of Education, Niigata University

• ITOH Katsumi

  Department of Education, Niigata University

• 伊藤 克美

  新潟大学教育学部物理

• 伊藤 克美

  新潟大教育人間科学部

• Itoh Katsumi

  Department Of Physics Kyoto University

• Itoh Katsumi

  Department Of Education Niigata University

• Ulker Kayhan

  Feza Gursey Institute

• Igarashi Yuji

  Research Institute For Fundamental Physics Kyoto University

• Igarashi Y

  Niigata Univ.

• Igarashi Yuji

  Department Of Education Niigata University

• 五十嵐 尤ニ

  新潟大学教育人間科学部

• IGARASHI Yuji

  Laboratory of Physics, Faculty of Education Niigata University

• ITOH Katsumi

  Department of Physics, Brown University

• ITOH Katsumi

  Faculty of Education, Niigata University

• ITOH Katsumi

  National Laboratory for High Energy Physics (KEK):(Present address)Department of Applied Mathematics and Theoretical Physics, University of Cambridge

• ITOH Katsumi

  Department of Physics, Kyoto University

• ULKER Kayhan

  Feza Gursey Research Institute

• SATO Masanao

  Graduate School of Agriculture, Hokkaido University

• Sato Masanao

  Graduate School Of Agriculture Hokkaido University

• Sato Masanao

  Graduate School Of Science And Technology Niigata University

• SATO Masanao

  Graduate School of Science and Technology, Niigata University

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著作論文

• An Elementary Proof of the Non-Renormalization Theorem for the Wess-Zumino Model(Particles and Fields)
• Realization of Symmetry in the ERG Approach to Quantum Field Theory
• Anomalies in the ERG Approach(Particles and Fields)
• Construction of a Wilson Action for the Wess-Zumino Model(Particles and Fields)
• Two-Dimensional Non-Linear Sigma Models as a Limit of the Linear Sigma Models(Particles and Fields)

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