Hamiltonian Approach to the Gribov Problem
T. Heinzl (University of Regensburg)
TL;DR
This paper investigates the Gribov problem in Yang-Mills theory using a Hamiltonian approach, providing an exact description of gauge-inequivalent configurations in a specific finite-volume gauge fixing.
Contribution
It offers a novel Hamiltonian formulation analysis of the Gribov problem with an exact characterization of gauge-inequivalent configurations in a modified axial gauge.
Findings
Exact characterization of gauge-inequivalent configurations.
Analysis within a finite-volume setting.
Insights into the Gribov problem in Hamiltonian formalism.
Abstract
We study the Gribov problem within a Hamiltonian formulation of pure Yang-Mills theory. For a particular gauge fixing, a finite volume modification of the axial gauge, we find an exact characterization of the space of gauge-inequivalent gauge configurations.
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