On asymptotic power corrections to differential fluxes and generalization of optical theorem for potential scattering

Abstract

In a wide class of potentials the exact asymptotic dependence on finite distance R from scattering center is established for outgoing differential flux. It is shown how this dependence is eliminated by integration over solid angle for total flux, unitarity relation, and optical theorem. Thus, their applicability domain extends naturally to the finite R.

12 pages. Changed title, abstract, text and reference

References in corpus (3)

• The Reactor Antineutrino Anomaly
• Extended Grimus-Stockinger theorem and inverse square law violation in quantum field theory
• Extension of Grimus-Stockinger formula from operator expansion of free Green function

Cited by in corpus (2)

• Corrections to Scattering Processes due to Minimal Measurable Length
• Pre-asymptotic analysis of scattering problem