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- W4250132397 abstract "It is shown that if the validity of the Jacobi identity for triple equal-time commutators is assumed, then the proof for the sum rule ${{g}_{{A}_{1}}}^{2}={{g}_{ensuremath{rho}}}^{2}$ is not affected by the presence of $I=1$ Schwinger terms, while the proof of the sum rule ${{g}_{{A}_{1}}}^{2}{{m}_{{A}_{1}}}^{ensuremath{-}2}+frac{1}{2}{{f}_{ensuremath{pi}}}^{2}={{g}_{ensuremath{rho}}}^{2}{{m}_{ensuremath{rho}}}^{ensuremath{-}2}$ requires the assumption that if an $I=1$ pseudoscalar Schwinger term exists, then its coupling to the pion is much weaker than that of the axial-vector current." @default.
- W4250132397 created "2022-05-12" @default.
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- W4250132397 date "1968-02-05" @default.
- W4250132397 modified "2023-09-23" @default.
- W4250132397 title "Conditions for the Validity of the Sum RulesgA12mA1−2+12fπ2=gρ2mρ−2andgA12=gρ2" @default.
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- W4250132397 doi "https://doi.org/10.1103/physrevlett.20.306" @default.
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