2017
DOI: 10.1103/physrevc.96.025205
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Higher-order baryon number susceptibilities: Interplay between the chiral and the nuclear liquid-gas transitions

Abstract: We use an improved version of the SU(3) flavour parity-doublet quark-hadron model to investigate the higher order baryon number susceptibilities near the chiral and the nuclear liquid-gas transitions.The parity-doublet model has been improved by adding higher-order interaction terms of the scalar fields in the effective mean field Lagrangian, resulting in a much-improved description of nuclear ground-state properties, in particular the nuclear compressibility. The resulting phase diagram of the model agrees qu… Show more

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Cited by 59 publications
(44 citation statements)
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References 74 publications
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“…The Chiral SU(3)-flavor parity-doublet Polyakov-loop quark-hadron mean-field model, CMF, is an extension of the previously proposed σ-ω model with parity doubling for nuclear and hadron matter [24][25][26][27][28][29]. The CMF model was extended to include quark degrees of freedom [30][31][32][33][34]. This model is a phenomenological effective unified approach to describe interacting hadron-quark matter.…”
Section: Chiral Su(3)-flavor Parity-doublet Polyakov-loop Quark-hmentioning
confidence: 99%
“…The Chiral SU(3)-flavor parity-doublet Polyakov-loop quark-hadron mean-field model, CMF, is an extension of the previously proposed σ-ω model with parity doubling for nuclear and hadron matter [24][25][26][27][28][29]. The CMF model was extended to include quark degrees of freedom [30][31][32][33][34]. This model is a phenomenological effective unified approach to describe interacting hadron-quark matter.…”
Section: Chiral Su(3)-flavor Parity-doublet Polyakov-loop Quark-hmentioning
confidence: 99%
“…This is the characteristic experimental signature of the critical point we are looking for in the heavy-ion collision experiment. Theoretically, the properties of QCD phase diagram at finite baryon density and the signatures of conserved charge fluctuations near the QCD critical point have been extensively studied by various model calculations, such as Lattice QCD [10,[18][19][20][21][22]98], NJL, PNJL model [99][100][101][102][103][104][105][106], PQM, FRG model [107][108][109], Dyson-Schwinger Equation (DSE) method [110][111][112][113], chiral hydrodynamics [114] and other effective models [94, [115][116][117][118][119]. However, one should keep in mind that the above results are under the assumption of thermal equilibrium with infinite and static medium.…”
Section: Beam Energy Dependence Of the Higher-order Cumulants Of Net-mentioning
confidence: 99%
“…In order to theoretically investigate the properties of strongly interacting matter in all of these environments, one has to employ a model approach containing hadrons and quarks in a comprehensive manner. After having analyzed (isospinsymmetric) heavy-ion-collision matter within the aforementioned approach (Mukherjee et al (2017)) based on an extension of the SU(3) parity-doublet model of Steinheimer et al (2011b), we use the same model to investigate the behavior of hybrid stars in the current paper. As an important outcome, we see that not only does this approach lead to a good description of the ground state properties of nuclear matter, but such an approach also leads to heavy hybrid stars with relatively smaller radii.…”
Section: Introductionmentioning
confidence: 99%