Structure of a simple fluid near a wall. II. Comparison with Monte Carlo
- 15 January 1980
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 72 (2), 1170-1174
- https://doi.org/10.1063/1.439260
Abstract
Monte Carlo methods are used to calculate density profiles of a dense simple fluid, interacting through a pair potential containing a hard‐sphere core and truncated Lennard‐Jones attractive tail, near a hard repulsive wall. The results are compared with integral–equation calculations based on the wall‐particle Ornstein–Zernike equation, with closure approximations such as EXP. The integral equations fail to show several features of the Monte Carlo results, namely dependence on the distance at which the Lennard‐Jones attraction is truncated, and the accumulation of conjugate vapor phase near the wall, which tends to suppress oscillations in the profiles.Keywords
This publication has 13 references indexed in Scilit:
- Structure of dense liquids at solid interfacesThe Journal of Chemical Physics, 1979
- Structure of a simple fluid near a wall. I. Structure near a hard wallThe Journal of Chemical Physics, 1978
- The interfacial density profile of a Lennard-Jones fluid in contact with a (100) Lennard-Jones wall and its relationship to idealized fluid/wall systems: A Monte Carlo simulationThe Journal of Chemical Physics, 1978
- Monte Carlo study of a hard-sphere fluid near a hard wallThe Journal of Chemical Physics, 1978
- Solution of Ornstein-Zernike equation for wall-particle distribution functionJournal of Statistical Physics, 1976
- Solution of the mean spherical approximation for the density profile of a hard-sphere fluid near a wallMolecular Physics, 1976
- Model for density variation at a fluid surfaceJournal of Statistical Physics, 1976
- The Ornstein-Zernike equation for a fluid in contact with a surfaceMolecular Physics, 1976
- Perturbation Correction for the Free Energy and Structure of Simple FluidsPhysical Review A, 1973
- Optimized Cluster Expansions for Classical Fluids. I. General Theory and Variational Formulation of the Mean Spherical Model and Hard Sphere Percus-Yevick EquationsThe Journal of Chemical Physics, 1972