Some properties of the double spectral function for dual amplitude with mandelstam analyticity
$\operatorname{Re}\alpha(s)\eqslantless\operatorname{const}$
Abstract:
A study is made of the asymptotic behavior of the dual amplitude with Mandelstam analyticity
in the region of the double spectral function. It is shown that if the trajectory of a Regge
pole is bounded by the condition $\operatorname{Re}\alpha(s)\eqslantless\operatorname{const}$as $s\to\infty$, the amplitude satisfies a Mandelstare
representation with finitely many subtractions. The double spectral function takes
its greatest value in strips along its boundaries.
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