Abstract

We describe two independent frameworks which provide unambiguous determinations of the deconfinement and the decoupling conditions of a relativistic gas at finite temperature. First, we use the Polyakov-Nambu-Jona–Lasinio model to compute meson and baryon masses at finite temperature and determine their melting temperature as a function of their strangeness content. Second, we analyze a simple expanding gas within a Friedmann-Robertson-Walker metric, which admits a well-defined decoupling mechanism. We examine the decoupling time as a function of the particle mass and cross section. We find evidences of an inherent dependence of the hadronization and freeze-out conditions on flavor, and on mass and cross section, respectively.

Highlights

  • Statistical thermal models [1] have been very successful in characterizing the thermodynamical properties of the hadronic medium created in heavy-ion collisions at the chemical freeze-out

  • We describe two independent frameworks which provide unambiguous determinations of the deconfinement and the decoupling conditions of a relativistic gas at finite temperature

  • We examine the decoupling time as a function of the particle mass and cross section

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Summary

Introduction

Statistical thermal models [1] have been very successful in characterizing the thermodynamical properties of the hadronic medium created in heavy-ion collisions at the chemical freeze-out. The Ξ and Ω baryons seems to prefer a larger freeze-out temperature (with a difference of ∼16 MeV) than the T f for protons. There exist indications of a flavor hierarchy in (at least) two different observables: the QCD phase transition and the freeze-out temperatures [4]. This issue have created much interest at this SQM2017 conference, e.g. © The Authors, published by EDP Sciences. The freeze-out temperature will be represented by the decoupling temperature of an expanding system of particles using a relativistic transport model

Melting temperature hierarchy in the PNJL model
Baryon p ρ
Expanding system and its decoupling
Conclusion
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