Relativistic Path Integrals

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概要

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• An elementary theory of relativistic path integrals is developed in the Lorentz-space, A path integral for a Dirac electron is formulated, in which the perturbation expansion is shown to give just the same rules as those given in the more usual formulation of field theory. A geometrical feature of path integrals is investigated by using Weyl's theory of phase connection and the interaction with the Yang-Mills field is introduced in this way into path integrals. The use of the proper-time in relativistic path integrals is discussed by using the method of the Lagrange multiplier. Path integrals in curvilinear coordinates are investigated as an example of applications of these studies.

• 理論物理学刊行会の論文
• 1979-05-25

著者

• Miura Takashi

  Faculty Of Technology Kanagawa University

• MIURA Takashi

  Department of Physics, Faculty of engineering Kanagawa University

• MIURA Takashi

  Faculty of Technology, Kanagawa University

• MIURA Takahiro

  Department of Physics, Osaka University

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