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КВАЗИПОТЕНЦИАЛЬНОЕ УРАВНЕНИЕ В КВАНТОВОЙ ТЕОРИИ ПОЛЯ НА НУЛЬ ПЛОСКОСТИ И ФОРМФАКТОРЫ СОСТАВНЫХ СПИНОРНЫХ ЧАСТИЦ

机译:场向零平面和复合旋转粒子形成因子的量子理论中的拟线性方程

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摘要

The problem of two particle bound state in null-plane quantum field theory is considered and the Bethe-Salpeter type equation is derived. It is shown that the Green functions and the Bethe-Salpeter amplitudes as well have projective properties with respect the spinorial constituents. This fact extremely simplifies considerations in frame where both particles are on the same null-plane. Corresponding quasipotential equation is obtsiaed. The expressions for the current matrix clements of composite particles are derived and it is shown that in the lowest order on perturbation theory the quasipotential approach reproduces all results on composite particle form factors that have been obtained in the framework of the “old-fashioned perturbation theory” in infinite momentum frame.

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