Relativistic Mechanics of Interacting Particles and Multi-Local Theory. I : The Bilocal Case
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概要
- 論文の詳細を見る
Relativistic mechanics of two-particle system, where the two constituent particles are bound by an arbitrary scalar potential, is derived from a Lagrangian completely. This Lagrangian has a new kind of invariance which gives rise to a primary constraint responsible to the suppression of the relative time degree. The other primary constraint following from the Lagrangian determines the rest mass of the system as due to internal motion. These constraints, together with the Euler equations, define the relativistic mechanics of the system in such a way that it has clear physical interpretation. Equivalence of this theory with the relativistic mechanics of two interacting particles established in a previous paper is explicitly shown. Quantization and introduction of interactions are briefly explained.
- 理論物理学刊行会の論文
- 1977-06-25
著者
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Takabayasi Takehiko
Department Of Physics Nagoya University
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Kojima Seiji
Department Of Developmental Pediatrics Nagoya University
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Kojima Seiji
Department Of Physics Nagoya University
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Kojima Seiji
Department Of Biology University Of Utah
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Takabayashi Takehiko
Atomic Energy Research Institute, Nihon University
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