Searching for a QCD critical point at finite strangeness densities using a Bayesian analysis in a holographic model

POSTER

Abstract

Currently searches are underway for the Quantum Chromodynamics (QCD) critical point, but they are hampered by the range of densities possible from existing lattice QCD calculations. To circumvent this issue, we use a holographic model of a 5-dimentional black hole to describe the QCD phase diagram, which includes hadrons in a gas and deconfined quarks and gluons known as quark gluon plasma (QGP). The QCD phase diagram has four thermodynamic dimensions: temperature, baryon number, electric charge and strangeness chemical potential. This model is constrained to replicate lattice QCD results for the thermodynamics at zero density, but including the susceptibility to a strangeness chemical potential, such that a critical point is predicted along the strangeness axis. In this work, we use a Bayesian analysis to improve the fits of the thermodynamic variables to find the location of this critical end point in the phase diagram at finite strangeness chemical potential.

*This material is based upon work supported by the National Science Foundation and the Department of Defense under Grant PHY-1950744. Any opinions, findings, and conclusions or recommendations expressed in this material are those of the author(s) and do not necessarily reflect the views of the National Science Foundation or the Department of Defense.

Presenters

  • Leonardo A Pena

    • University of Texas at El Paso

Authors

  • Leonardo A Pena

    • University of Texas at El Paso
  • Maurício Hippert

    • University of Illinois at Urbana-Champaign
  • Joaquin J Grefa

    • University of Houston
  • Jorge A Munoz

    • University of Texas at El Paso
  • Jorge Noronha

    • University of Illinois at Urbana-Champaign
  • Jacquelyn Noronha-Hostler

    • University of Illinois at Urbana-Champaign
  • Israel Portillo Vazquez

    • University of Houston
  • Claudia Ratti

    • University of Houston
  • Romulo Rougemont

    • Universidade Federal de Goias