Reconfinement, localization and thermal monopoles in $SU(3)$ trace-deformed Yang-Mills theory
Claudio Bonati, Marco Cardinali, Massimo D'Elia, Matteo Giordano and, Fabrizio Mazziotti

TL;DR
This study uses lattice simulations to analyze the reconfinement phase transition in trace deformed SU(3) Yang-Mills theory, revealing it is first-order and exploring monopole condensation and Dirac eigenmode localization.
Contribution
It demonstrates that the reconfinement transition in trace deformed SU(3) Yang-Mills is first-order and links monopole condensation with Dirac mode delocalization in this framework.
Findings
Reconfined phase transition is first-order.
Dirac eigenmodes show Anderson-like transition behavior.
Thermal monopoles condense at reconfinement despite decreased density.
Abstract
We study, by means of numerical lattice simulations, the properties of the reconfinement phase transition taking place in trace deformed Yang-Mills theory defined on , in which center symmetry is recovered even for small compactification radii. We show, by means of a finite size scaling analysis, that the reconfinement phase transition is first-order, like the usual thermal phase transition. We then investigate two different physical phenomena, which are known to characterize the standard confinement/deconfinement phase transition, namely the condensation of thermal magnetic monopoles and the change in the localization properties of the eigenmodes of the Dirac operator. Regarding the latter, we show that the mobility edge signalling the Anderson-like transition in the Dirac spectrum vanishes as one enters the reconfined phase, as it happens in the…
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