Solution of the SSOZ equation for molecules of arbitrary symmetry
- 1 July 1986
- journal article
- research article
- Published by Taylor & Francis in Molecular Physics
- Vol. 58 (4), 745-761
- https://doi.org/10.1080/00268978600101551
Abstract
We present a flexible and efficient method of solving site-site integral equations for polar molecular fluids. The numerical method is based on a combination of Newton-Raphson and Picard schemes first proposed by Gillan, together with the Ng method for handling Coulomb potentials. It is completely general and can be used with any closure or potential to solve for molecules of arbitrary symmetry. We apply the method to several model systems and demonstrate its superiority to the usual renormalization technique. For quadrupolar hard dumb-bells we find that, in contrast to the situation for neutral dumb-bells, approximate integral equation results depend strongly on the physically irrelevant hard core diameter associated with the centre of the dumb-bell.Keywords
This publication has 35 references indexed in Scilit:
- Numerical solution of the SSOZ equation by extension of Gillan's method to nonhomonuclear molecular fluidsMolecular Physics, 1985
- The potential of mean force between polyatomic molecules in polar molecular solventsThe Journal of Chemical Physics, 1985
- Site charges and the structure of an aqueous solution of ethanolMolecular Physics, 1984
- Thermodynamic properties of molecular fluids from the site-site Ornstein-Zernike equationMolecular Physics, 1984
- Calculation of the dielectric constant of polyatomic fluids with the interaction site formalismMolecular Physics, 1982
- New and proper integral equations for site-site equilibrium correlations in molecular fluidsMolecular Physics, 1982
- Interaction site models for molecular fluidsMolecular Physics, 1982
- Evaluation of angular correlation parameters and the dielectric constant in the RISM approximationMolecular Physics, 1981
- Cluster diagrammatic analysis of the RISM equationMolecular Physics, 1976
- Optimized Cluster Expansions for Classical Fluids. II. Theory of Molecular LiquidsThe Journal of Chemical Physics, 1972