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- W2056705138 abstract "An attempt has been made to extend the minimal current algebra of Bjorken and Brandt starting from a gauge-field Lagrangian and including in it nonets of scalar and pseudoscalar fields and making use of canonical communtation relations both for spin-zero and spin-one fields. To apply it to the problem of weak-interaction divergences, we identify suitably normalized fields with weak currents and scalar and pseudoscalar densities introduced by Gell-Mann. As in the case of Bjorken and Brandt, we go to the limit ${m}_{0}ensuremath{rightarrow}0$, ${g}_{0}ensuremath{rightarrow}0$ such that $frac{{g}_{0}}{{{m}_{0}}^{2}}=mathrm{const}ensuremath{ne}0$, where ${m}_{0}$ and ${g}_{0}$ are masses and coupling constants of the Yang-Mills field. In the extended minimal algebra, the nonleptonic weak processes are free of all divergences to lowest order and of a class of leading divergences to all orders in the weak-coupling constant." @default.
- W2056705138 created "2016-06-24" @default.
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- W2056705138 date "1970-05-15" @default.
- W2056705138 modified "2023-09-25" @default.
- W2056705138 title "Possible Extension of Minimal Current Algebra and Applications" @default.
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- W2056705138 doi "https://doi.org/10.1103/physrevd.1.2930" @default.
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