Vacuum phase transition at nonzero baryon density

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It is argued that the dominant contribution to the interaction of quark gluon plasma at moderate $T\geq T_c$ is given by the nonperturbative vacuum field correlators. Basing on that nonperturbative equation of state of quark-gluon plasma is computed and in the lowest approximation expressed in terms of absolute values of Polyakov lines for quarks and gluons $L_{fund} (T); L_{adj}(T)=(L_{fund})^{9/4}$known from lattice and analytic calculations. Phase transition at any $μ$ is described as a transition due to vanishing of one of correlators, $ D^E(x)$, which implies the change of gluonic condensate $ΔG_2$. Resulting transition temperature $T_c(μ)$ is calculated in terms of $Δ$$G_2$ and $L_{fund}(T_c)$. The phase curve $T_c(μ)$ is in good agreement with lattice data. In particular $T_c(0)=0.27; 0.19; 0.17$ GeV for $n_f=0,2,3$ and fixed $ΔG_2=0.0035$ GeV$^4$.
14 pages, 2 figures, 1 table; some abbreviations explained; to appear in Physics Letters B

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