Simple perturbation method for convex-molecule fluids
- 1 August 1987
- journal article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 87 (3), 1751-1756
- https://doi.org/10.1063/1.453187
Abstract
The second-order perturbation theory of convex-molecule fluids with pair interactions of the generalized Kihara type is considered. The double Yukawa potential function and the Laplace transform of the hard-sphere correlation function in the PY approximation are used to evaluate a part of the perturbation integral. The perturbation theory was applied to model systems of the LJ molecules and Kihara rod-like particles; calculated thermodynamic functions agree well with the corresponding Monte Carlo data and results from the Weeks–Chandler–Andersen theory. Characteristic parameters of several fluids with spherical and rod-like molecules were evaluated from the saturated liquid properties. Comparison with the corresponding parameters of the multicenter LJ potential is given.Keywords
This publication has 14 references indexed in Scilit:
- Description of polyatomic real substances by two-center Lennard-Jones model fluidsFluid Phase Equilibria, 1986
- A thermodynamic perturbation theory for non-linear multicentre Lennard-Jones molecules with an anisotropic reference systemMolecular Physics, 1986
- Prediction of excess properties for liquid mixtures: results from perturbation theory for mixtures with linear moleculesFluid Phase Equilibria, 1986
- Influence of intermolecular potential parameters on orthobaric properties of fluids consisting of spherical and linear moleculesMolecular Physics, 1984
- Variational theory of phase separation in binary liquid mixturesThe Journal of Chemical Physics, 1981
- Perturbation theory of non-polar convex molecule fluidsCollection of Czechoslovak Chemical Communications, 1981
- Perturbation theory for the free energy of two-center-Lennard-Jones liquidsThe Journal of Chemical Physics, 1980
- Perturbation theory for fluids of rod-like molecules interacting via the Kihara potentialMolecular Physics, 1976
- Equilibrium Theory of Simple LiquidsPhysical Review A, 1972
- Perturbation Theory and Equation of State for Fluids. II. A Successful Theory of LiquidsThe Journal of Chemical Physics, 1967