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June 6, 2026Journal of High Energy Physics0 citationsOpen Access

Phase structure of 2+1-flavor QCD from an Einstein-dilaton-flavor holographic model

JSJin-Yang ShenXLXin-Yi LiuJWJin-Rui Wu

Key Points

  • This research aims to explore the phase structure of a 2+1-flavor QCD model using the Einstein-dilaton-flavor framework.
  • Constructed a 2+1-flavor holographic model of QCD using Einstein-dilaton-flavor framework.
  • Analyzed the phase structure and quark-mass dependence of transition orders at zero chemical potential.
  • Compared findings to lattice QCD results and other nonperturbative approaches.
  • Confirmed quantitative alignment with lattice QCD for the equation of state and chiral transition.
  • Identified a small first-order region consistent with recent lattice QCD analyses.
  • Found critical exponents along second-order boundaries reflect mean-field scaling typical of classical holographic models.

Abstract

A bstract We construct a 2 + 1-flavor holographic QCD model within the Einstein-dilaton-flavor framework and investigate its phase structure. At zero chemical potential, the model reproduces the equation of state and the chiral transition in quantitative agreement with lattice QCD results. By varying the light and strange quark masses, we map out the quark-mass dependence of the transition order and obtain the corresponding phase diagram, which is consistent with phase structures extracted from lattice simulations and other nonperturbative approaches. In particular, the predicted first-order region is found to be small, in line with the most recent lattice QCD analyses. We further examine the critical behavior along the second-order boundaries and in the tricritical region, finding that the critical exponents exhibit mean-field scaling characteristic of classical holographic constructions. Taken together, these results provide a coherent holographic description of QCD thermodynamics and its phase structure across a wide range of quark-mass regimes.

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Cite This Study

Shen et al. (2026) studied this question.

synapsesocial.com/papers/6a23ba3c71a5da9775e75ef5https://doi.org/10.1007/jhep06(2026)030
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