Cluster perturbation theory for interaction site fluids
- 15 September 1987
- journal article
- conference paper
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 87 (6) , 3618-3629
- https://doi.org/10.1063/1.452957
Abstract
We describe a method for determining the contributions to the structure and thermodynamics of interaction site fluids arising from long-ranged perturbations to the site–site potential. An extension of cluster perturbation theories developed for atomic fluids (optimized cluster theory, Γ ordering) to the interaction site cluster expansion is the basis of the new theory. Given the pair distribution function and the Helmholtz free energy of the reference system, the theory predicts the contribution to the structure and Helmholtz free energy arising from a perturbation to the potential, and contains no nonphysical contributions such as those arising in previous theories for these systems. Various levels of approximation are possible within the theory. We discuss the lowest level in detail. This is the extension of the optimized random phase approximation to the interaction site formalism (ISF-ORPA). The relationship with integral equation theories for these systems is established.Keywords
This publication has 50 references indexed in Scilit:
- Solution of the SSOZ equation for molecules of arbitrary symmetryMolecular Physics, 1986
- Pure quadrupolar dumbbell fluids. Theory and simulationThe Journal of Physical Chemistry, 1984
- On the optimized cluster theory for continuous potentialsThe Journal of Chemical Physics, 1981
- Auxiliary sites in the RISM approximation for molecular fluidsJournal of Physics A: General Physics, 1981
- Structure and thermodynamics of a simple fluidPhysical Review A, 1980
- Perturbation Correction for the Free Energy and Structure of Simple FluidsPhysical Review A, 1973
- Relation Between γ Ordering and the Mode ExpansionThe Journal of Chemical Physics, 1971
- Critical Correlations of Certain Lattice Systems with Long-Range ForcesPhysical Review B, 1969
- The Percus-Yevick equation for the radial distribution function of a fluidPhysica, 1963
- High-Temperature Equation of State by a Perturbation Method. I. Nonpolar GasesThe Journal of Chemical Physics, 1954