• DocumentCode
    3016295
  • Title

    Information optimization for Monte Carlo data and application to high-temperature quantum chromodynamics

  • Author

    Huang, S. ; Moriarty, K.J.M. ; Myers, E.A. ; Potvin, J.

  • Author_Institution
    Boston Univ., MA, USA
  • fYear
    1990
  • fDate
    12-16 Nov 1990
  • Firstpage
    742
  • Lastpage
    747
  • Abstract
    The method of density of states is applied to the problem of simulating quantum chromodynamics (QCD). Particular emphasis is placed on the computation of the equation of state describing the thermodynamics of QCD. The use of density of states reconstruction in QCD is one of the most severe tests of the method so far, as QCD involves one to two orders of magnitude more degrees of freedom than current spin models and other systems of statistical mechanics. The method of density of states reconstruction is summarized in general terms and its usefulness is illustrated with examples from finite temperature QCD. It is shown that, by using the method of density of states, one can optimize the information obtained from limited simulations in order to obtain in the worst cases the derivative of the thermodynamical functions, and in the best cases their entire curve over a wide range of temperatures
  • Keywords
    Monte Carlo methods; colour model; digital simulation; physics computing; quark confinement; Monte Carlo data; QCD; confinement; density of states; equation of state; finite temperature QCD; first order phase transition; high-temperature quantum chromodynamics; optimization; thermodynamical functions; Gases; Lattices; Monte Carlo methods; Numerical simulation; Physics; Plasma temperature; Probability distribution; Temperature dependence; Temperature distribution; Thermodynamics;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Supercomputing '90., Proceedings of
  • Conference_Location
    New York, NY
  • Print_ISBN
    0-8186-2056-0
  • Type

    conf

  • DOI
    10.1109/SUPERC.1990.130095
  • Filename
    130095