Crossover-model approach to QCD phase diagram, equation of state and susceptibilities in the 2+1 and 2+1+1 flavor systems
arXiv:1704.06432 · doi:10.1142/S0217751X17502050
Abstract
We construct a simple model for describing the hadron-quark crossover transition by using lattice QCD (LQCD) data in the 2+1 flavor system, and draw the phase diagram in the 2+1 and 2+1+1 flavor systems through analyses of the equation of state (EoS) and the susceptibilities. In the present hadron-quark crossover (HQC) model is successful in reproducing LQCD data on the EoS and the flavor susceptibilities.We define the hadron-quark transition temperature. For the 2+1 flavor system, the transition line thus obtained is almost identical in planes that are created by temperature and the chemical potential for the baryon-number(B), the isospin(I), the hypercharge(Y), when the chemical potentials are smaller than 250 MeV. This BIY approximate equivalence persists also in the 2+1+1 flavor system. We plot the phase diagram also in planes that are created by temperature and the chemical potential for u,d,s quark number in order to investigate flavor dependence of transition lines. In the 2+1+1 flavor system, c quark does not affect the 2+1 flavor subsystem composed of u, d, s. The flavor off-diagonal susceptibilities are good indicators to see how hadrons survive as T increases, since the independent quark model hardly contributes to them.
14 pages, 35figures
References in corpus (12)
- The order of the quantum chromodynamics transition predicted by the standard model of particle physics
- The QCD transition temperature: results with physical masses in the continuum limit
- The QCD transition temperature: results with physical masses in the continuum limit II.
- The Phase Structure of the Polyakov--Quark-Meson Model
- Fluctuations and correlations in high temperature QCD
- Chiral crossover, deconfinement and quarkyonic matter within a Nambu-Jona Lasinio model with the Polyakov loop
- Thermodynamics of the PNJL model
- Critical endpoint in the Polyakov-loop extended NJL model
- Matching Excluded Volume Hadron Resonance Gas Models and Perturbative QCD to Lattice Calculations
- On the existence of the critical point in finite density lattice QCD
- The Polyakov loop and the hadron resonance gas model
- Equation of state and transition temperatures in the quark-hadron hybrid model