Finite-size scaling and the deconfinement transition in gauge theories
Roberto Fiore, Alessandro Papa, Paolo Provero
Abstract
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Roberto Fiore, Alessandro Papa, Paolo Provero
Abstract
Open-access reader
We introduce a new method for determining the critical indices of the deconfinement transition in gauge theories. The method is based on the finite size scaling behavior of the expectation value of simple lattice operators, such as the plaquette. We test the method for the case of $\mathrm{SU}(3)$ pure gauge theory in $2+1$ dimensions and obtain a precise determination of the critical index $\ensuremath{\nu},$ in agreement with the prediction of the Svetitsky-Yaffe conjecture.
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We introduce a new method for determining the critical indices of the deconfinement transition in gauge theories. The method is based on the finite size scaling behavior of the expectation value of simple lattice operators, such as the plaquette. We test the method for the case of $\mathrm{SU}(3)$ pure gauge theory in $2+1$ dimensions and obtain a precise determination of the critical index $\ensuremath{\nu},$ in agreement with the prediction of the Svetitsky-Yaffe conjecture.
Key concepts: Deconfinement, Scaling, Lattice gauge theory, Conjecture, Gauge theory, Lattice (music), Physics, Gauge (firearms)