2,770 research outputs found

    QCD phase transitions via a refined truncation of Dyson-Schwinger equations

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    We investigate both the chiral and deconfinement phase transitions of QCD matter in a refined scheme of Dyson-Schwinger equations, which have been shown to be successful in giving the meson mass spectrum and matching the interaction with the results from ab initio computation. We verify the equivalence of the chiral susceptibility criterion with different definitions for the susceptibility and confirm that the chiral susceptibility criterion is efficient to fix not only the chiral phase boundary but also the critical end point (CEP), especially when one could not have the effective thermodynamical potential. We propose a generalized Schwinger function criterion for the confinement. We give the phase diagram of both phase transitions and show that in the refined scheme the position of the CEP shifts to lower chemical potential and higher temperature. Based on our calculation and previous results of the chemical freeze out conditions, we propose that the CEP locates in the states of the matter generated by the Au--Au collisions with sNN=9∼15\sqrt{s_{NN}^{}}=9\sim15 GeV.Comment: 12 pages, 6 figures, 1 tabl

    Interface Effect in QCD Phase Transitions via Dyson-Schwinger Equation Approach

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    With the chiral susceptibility criterion we obtain the phase diagram of strong-interaction matter in terms of temperature and chemical potential in the framework of Dyson-Schwinger equations (DSEs) of QCD.After calculating the pressure and some other thermodynamic properties of the matter in the DSE method, we get the phase diagram in terms of temperature and baryon number density. We also obtain the interface tension and the interface entropy density to describe the inhomogeneity of the two phases in the coexistence region of the first order phase transition. After including the interface effect, we find that the total entropy density of the system increases in both the deconfinement (dynamical chiral symmetry restoration) and the hadronization (dynamical chiral symmetry breaking) processes of the first order phase transitions and thus solve the entropy puzzle in the hadronization process.Comment: 9 pages, 9 figures, and 1 tabl

    A Universal Constraint on the Infrared Behavior of the Ghost Propagator in QCD

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    With proposing a unified description of the fields variation at the level of generating functional, we obtain a new identity for the quark-gluon interaction vertex based on gauge symmetry, which is similar to the Slavnov-Taylor Identities(STIs) based on the Becchi-Rouet-Stora-Tyutin transformation. With these identities, we find that in Landau gauge, the dressing function of the ghost propagator approaches to a constant as its momentum goes to zero, which provides a strong constraint on the infrared behaviour of ghost propagator.Comment: 4 pages, no figur

    Many-box locality

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    There is an ongoing search for a physical or operational definition for quantum mechanics. Several informational principles have been proposed which are satisfied by a theory less restrictive than quantum mechanics. Here, we introduce the principle of "many-box locality", which is a refined version of the previously proposed "macroscopic locality". These principles are based on coarse-graining the statistics of several copies of a given box. The set of behaviors satisfying many-box locality for NN boxes is denoted MBLNMBL_N. We study these sets in the bipartite scenario with two binary measurements, in relation with the sets Q\mathcal{Q} and Q1+AB\mathcal{Q}_{1+AB} of quantum and "almost quantum" correlations. We find that the MBLNMBL_N sets are in general not convex. For unbiased marginals, by working in the Fourier space we can prove analytically that MBLN⊊QMBL_{N}\subsetneq\mathcal{Q} for any finite NN, while MBL∞=QMBL_{\infty}=\mathcal{Q}. Then, with suitably developed numerical tools, we find an example of a point that belongs to MBL16MBL_{16} but not to Q1+AB\mathcal{Q}_{1+AB}. Among the problems that remain open, is whether Q⊂MBL∞\mathcal{Q}\subset MBL_{\infty}.Comment: 10 pages, 4 figures, 2 ancillary files; v2: similar to published versio
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