• Title of article

    Thermodynamic derivative properties and densities for hyperbaric gas condensates: SRK equation of state predictions versus Monte Carlo data

  • Author/Authors

    Caٌas-Marيn، نويسنده , , Wilson A. and Ortiz-Arango، نويسنده , , Juliلn D. and Guerrero-Aconcha، نويسنده , , Uriel E. and Soto-Tavera، نويسنده , , Claudia P.، نويسنده ,

  • Issue Information
    روزنامه با شماره پیاپی سال 2007
  • Pages
    8
  • From page
    147
  • To page
    154
  • Abstract
    The ability of Soave–Redlich–Kwong cubic equation of state (SRK EoS) to predict densities and thermodynamic derivative properties such as thermal expansivity, isothermal compressibility, calorific capacity, and Joule–Thompson coefficients, for two gas condensates over a wide range of pressures (up to 110 MPa) was studied. The predictions of the EoS were compared to Monte Carlo simulation data obtained by Lagache et al. [M.H. Lagache, P. Ungerer, A. Boutin, Fluid Phase Equilibr. 220 (2004) 221]. Two completely different alpha functions for the SRK EoS attractive term were used and their respective effects on the predictions of such properties were analyzed. Also, two different forms of the crossed terms of the attractive parameter, aij, and three expressions of the crossed terms of the repulsive parameter, bij, were combined in different ways, and predictions were carried out. Little sensitivity of the properties on the chosen alpha function, except for the calorific capacities, was found in the systems studied. The most commonly used combination rules to model phase behavior of reservoir fluids, i.e. geometric and arithmetic forms of aij and bij, respectively, predicted very deficient results for these fluids at extreme conditions, specially for density calculations.
  • Keywords
    alpha function , Hyperbaric fluids , Derivative properties , SRK cubic equation of state , Combination rules
  • Journal title
    Fluid Phase Equilibria
  • Serial Year
    2007
  • Journal title
    Fluid Phase Equilibria
  • Record number

    1986380