Chiral phase transition in the presence of spinodal decomposition
C. Sasaki (TU Munich), B. Friman (GSI), K. Redlich (Univ. of Wroclaw, and TU Darmstadt)

TL;DR
This paper investigates the thermodynamics of a first order chiral phase transition with spinodal decomposition in the NJL model, analyzing critical behavior and fluctuations near spinodal lines and the tricritical point.
Contribution
It provides a detailed analysis of the critical exponents and fluctuation behavior at spinodal lines and the tricritical point within the NJL model, highlighting universality and differences from the critical end point.
Findings
Specific heat and charge susceptibilities diverge at isothermal spinodal lines.
Critical exponent γ=1/2 at spinodal lines in the chiral limit.
Different critical exponents at spinodal lines and the critical end point for finite quark masses.
Abstract
The thermodynamics of a first order chiral phase transition is considered in the presence of spinodal phase separation within the Nambu-Jona-Lasinio (NJL) model. The properties of the basic thermodynamic observables in the coexistence phase are discussed for zero and non-zero quark masses. We focus on observables that probe the chiral phase transition. In particular, the behavior of the specific heat and entropy as well as charge fluctuations are calculated and analyzed. We show that the specific heat and charge susceptibilities diverge at the isothermal spinodal lines. We determine the scaling behavior and compute the critical exponent of the net quark number susceptibility at the isothermal spinodal lines within the NJL model and the Ginsburg-Landau theory. We show that in the chiral limit the critical exponent at the tricritical point as well as along the…
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