Self-consistent Pomeranchukon singularities. II

We assume that the Pomeranchukon poles lie on Schwarz trajectories: ${\alpha }_{\pm }\left(t\right)=1\pm \gamma t^{\frac{1}{2}}+g\left(t\right)$. We develop a functional self-consistency equation for g(t) based on t-channel unitarity, and find that near t=0, g(t) has the behavior ${\left(const\right)}^2{t}^{\frac{3}{2}}{(-\ln t)}^{\frac{1}{2}}$. Finally, we obtain an expression for the t-channel partial wave and determine the high-energy limit of the scattering amplitude in the s channel.