Free energy and cluster structure in the coexistence region of the restricted primitive model
- 15 May 1995
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 102 (19), 7610-7621
- https://doi.org/10.1063/1.469012
Abstract
The method of thermodynamic integration is used to determine the free energy of the restricted primitive model of electrolytes along two subcritical isotherms. The densities of liquid‐gas coexistence derived from these data are found to be in good agreement with recent estimates from Gibbs ensemble Monte Carlo calculations. The difficulties of the free energy approach—which reside in the necessity of obtaining extremely accurate free energy values at near critical temperatures—is stressed. A detailed account is given of the clustering properties of the ions in the vapor phase, including cluster populations and energies, as well as intercluster contributions to the thermodynamic properties. The validity of several cluster theories for the free energy is investigated.Keywords
This publication has 26 references indexed in Scilit:
- Monte Carlo simulation and integral-equation studies of a fluid of charged hard spheres near the critical regionPhysical Review E, 1995
- Comments on the numerical simulations of electrolytes in periodic boundary conditionsThe Journal of Chemical Physics, 1994
- The liquid-vapour coexistence of charged hard spheresJournal of Physics: Condensed Matter, 1994
- A consistent treatment of clustering effects in electrolytesThe Journal of Chemical Physics, 1992
- Cluster-size distributions of ionic and colloidal systemsPhysical Review A, 1992
- A Monte Carlo study of the coexistence region of the restricted primitive modelThe Journal of Physical Chemistry, 1990
- The cluster theory for electrolyte solutions. Its extension and its limitationsJournal of the Chemical Society, Faraday Transactions, 1990
- Electrostatic interactions in periodic Coulomb and dipolar systemsPhysical Review A, 1989
- The restricted primitive model for ionic fluidsMolecular Physics, 1987
- The equation of state of a system of hard spherocylindersMolecular Physics, 1974