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- W2084031867 abstract "The Veneziano-type formula for the scattering amplitude $F(t,s)$ is derived in the form of an integral representation under the following assumptions: (1) $F(t,s)$ has a fixed-$s$ unsubtracted dispersion relation, and (2) for $s$ fixed, $F(t,s)$ has equidistant simple poles only. The crossing symmetry, $F(t,s)=F(u,s)$, is seen to be nothing more than a relation specifying the characters of the weight function. It is demonstrated that the Veneziano-type integral representation is more convenient than the conventional Veneziano series. A Veneziano-type integral representation for the five-point function is derived under the following assumptions, which are natural extensions of the above two assumptions for the four-point function: (1ensuremath{'}) The five-point function has a certain double-spectral representation, and (2ensuremath{'}) it has equidistant simple poles only in the two relevant variables." @default.
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- W2084031867 date "1970-07-15" @default.
- W2084031867 modified "2023-10-16" @default.
- W2084031867 title "Four-Point and Five-Point Veneziano-Type Formulas on the Basis of Spectral Representations" @default.
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- W2084031867 doi "https://doi.org/10.1103/physrevd.2.288" @default.
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