Abstract

The scattering amplitude in the dual model with Mandelstam analyticity and trajectory α(s)=α0−γln⁡[(1+βs0−s)/(1+βs0)]α(s)=α_{0}-γ\ln [ (1+β\sqrt{s_{0} -s})/(1+ β\sqrt{s_{0}})] is studied in the limit s,∣t∣→∞,s/t=const.s,|t|\to \infty, s/t=const. By using the saddle point method, a series decomposition for the scattering amplitude is obtained, with the leading and two sub-leading terms calculated explicitly.

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