Work

Two-point functions for SU(3) Polyakov loops near Tc

Year: 2002
Type: article
Abstract: We discuss the behavior of two point functions for Polyakov loops in an $\mathrm{SU}(3)$ gauge theory about the critical temperature ${T}_{c}.$ From a $Z(3)$ model, in mean field theory we obtain a prediction for the ratio of masses at ${T}_{c},$ extracted from correlation functions for the imaginary and real parts of the Polyakov loop. This ratio is ${m}_{i}{/m}_{r}=3$ if the potential only includes terms up to quartic order in the Polyakov loop; its value changes as pentic and hexatic interactions become important. The Polyakov loop model then predicts how ${m}_{i}{/m}_{r}$ changes above ${T}_{c}.$
Language: English
Open Access status: green
OpenAlex ID: W2053703115
FWCI: 2.362
Cites: 35
Cited by: 108
Related to: 10