George W. Barry, G. J. Gounaris, J. J. Sakurai
Abstract
It is conjectured that the Adler-Fubini sum rule does not necessarily hold in a world where the Schwinger term is finite and the propagator of the isospin current has a convergent spectral representation. A modified sum rule is proposed.
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It is conjectured that the Adler-Fubini sum rule does not necessarily hold in a world where the Schwinger term is finite and the propagator of the isospin current has a convergent spectral representation. A modified sum rule is proposed.
Key concepts: Fubini's theorem, Sum rule in quantum mechanics, Propagator, Isospin, Physics, Representation (politics), Term (time), Mathematical physics