Hermitian Fermi Coordinates, Dimensions and Path Integrals : Progress Letters

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概要

• 論文の詳細を見る

• Quantized unconstrained fermi systems, Z_2 graded Clifford algebras, of finite arbitrary dimension n are analyzed in terms of hermitian fermi operators, where 2^<[(n+1)/2]> dimensional irreducible representations are discussed and odd dimensions are focussed upon. Path integral formula for the system is rigorously presented in terms of real Grassmann numbers via the reducible representation of the system.

• 理論物理学刊行会の論文
• 1990-03-25

著者

• NAKAJIMA Hideo

  Research Institute for Fundamental Physics, Kyoto University

• Nakajima Hideo

  Laboratory Of Applied Mathematics And Mathematical Physics Department Of Information Science Utsunom

• NAKAJIMA Hiroaki

  Department of Physics, Chuo University

• NAKAJIMA Hideo

  Laboratory of Applied Mathematics and Mathematical Physics Department of Information Science, Utsunomiya University

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