BibTeX
@MISC{Karanikas810generalformalism,
author = {A. I. Karanikas and C. N. Ktorides},
title = {General Formalism and Applications.},
year = {810}
}
Share
 |
 |
 |
 |
||
OpenURL
Abstract
The Stochastic Vacuum Model for QCD, proposed by Dosch and Simonov, is fused with a Worldline casting of the underlying theory, i.e. QCD. Important, nonperturbative features of the model are studied. In particular, contributions associated with the spin-field interaction are calculated and both the validity of the loop equations and of the Bianchi identity are explicitly demonstrated. As an application, a simulated meson-meson scattering problem is studied in the Regge kinematical regime. The process is modeled in terms of the “helicoidal ” Wilson contour along the lines introduced by Janik and Peschanski in a related study based on a AdS/CFT-type approach. Working strictly in the framework of the Stochastic Vacuum Model and in a semiclassical approximation scheme the Regge behavior for the scattering amplitude is demonstrated. Going beyond this approximation, the contribution resulting from boundary fluctuation of the Wilson loop contour is also estimated. PACS: 12.38.-t; 12.38.Lg, 12.38.Aw.1. Introduction. The confrontation of non-perturbative issues associated with dynamical processes constitutes
Keyphrases
general formalism stochastic vacuum model dynamical process constitutes regge behavior nonperturbative feature worldline casting boundary fluctuation scattering amplitude bianchi identity semiclassical approximation helicoidal wilson contour related study loop equation regge kinematical regime spin-field interaction non-perturbative issue simulated meson-meson scattering problem ad cft-type approach
