It is generally known for U(N) gauge theory at finite temperature that phase transitions are manifested by taking the large-N limit. Since the large-N theory undergoes two thermodynamic phase transitions, a nontrivial intermediate phase can be realized in addition to the phases classified as the conventional confined and deconfined phases. In this talk, we discuss that a similar picture can be applied to QCD with $N=3$. In particular, we analyze the gauge configurations of lattice QCD calculations involving dynamical quarks and show the results of an analysis of the deviation due to finite-temperature effects from the Haar randomness expected at zero temperature in SU(N) gauge theory, using physical pictures suggested by the large-N theory.
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Hiromasa Watanabe (2024) studied this question.
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