1969Physical ReviewRequires access

Superconvergent Dispersion Relations and Pion-Pion Scattering Sum Rule

R. Acharya, H. H. Aly, P. Narayanaswamy

Open publisher page 2 citations

Abstract

An alternative derivation based on the technique of asymptotic symmetry is given for the pion-pion scattering sum rule. We propose a new asymptotic symmetry hypothesis in terms of the proper amplitudes, which has the merit of narrowing the discrepancy between experiment and the Adler sum rule.

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An alternative derivation based on the technique of asymptotic symmetry is given for the pion-pion scattering sum rule. We propose a new asymptotic symmetry hypothesis in terms of the proper amplitudes, which has the merit of narrowing the discrepancy between experiment and the Adler sum rule.

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Available abstract

An alternative derivation based on the technique of asymptotic symmetry is given for the pion-pion scattering sum rule. We propose a new asymptotic symmetry hypothesis in terms of the proper amplitudes, which has the merit of narrowing the discrepancy between experiment and the Adler sum rule.

Key concepts: Pion, Sum rule in quantum mechanics, Superconvergence, Physics, Dispersion relation, Scattering amplitude, Scattering, Symmetry (geometry)

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