T^*-Product Convention for Quasi-Linear Systems and for Transverse Non-Abelian Gauge Fields
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概要
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Transverse non-abelian gauge fields have properties characteristic of quasi-linear fields of the first class. Then order of operators is important at any stage. A rule for such fields to translate T-products into T^*-products, where order of operators is severely taken into account, is proposed. The rule gives a generalization of Matthews' theorem and a refinement of diagrammatical method devised by Lee and Yang. Our results show that effective hamiltonian in the T^*-product convention involves terms which are absent in the naive Feynman-Dyson rules, and that introduction of the ghost term is not enough.
- 理論物理学刊行会の論文
- 1979-07-25
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