Binary homogeneous nucleation theory for the gas–liquid transition: A nonclassical approach
- 15 October 1991
- journal article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 95 (8) , 5940-5947
- https://doi.org/10.1063/1.461615
Abstract
We have employed density functional theory to study gas–liquid nucleation in binary fluids. Effects of surface enrichment and curvature are naturally included in this novel statistical mechanical approach, allowing the classical capillarity approximation to be tested. In this paper we apply the theory to mixtures of Lennard-Jones fluids (modeled on argon and krypton). For these nearly ideal mixtures, the magnitude of nonclassical effects tend to be small, but systematic deviations do appear, with the ratio of the classical to nonclassical rate showing a maximum at intermediate compositions.Keywords
This publication has 32 references indexed in Scilit:
- Curvature dependence of the interfacial tension in binary nucleationPhysical Review A, 1989
- Nucleation of sulfuric acid-water and methanesulfonic acid-water solution particles: Implications for the atmospheric chemistry of organosulfur speciesAtmospheric Environment (1967), 1988
- Revised classical binary nucleation theory for aqueous alcohol and acetone vaporsThe Journal of Physical Chemistry, 1987
- Microscopic surface tension and binary nucleationThe Journal of Chemical Physics, 1983
- Critical lines and phase equilibria in binary van der Waals mixturesPhilosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences, 1980
- On the limiting behaviour of binary homogeneous nucleation theoryJournal of Aerosol Science, 1978
- Kinetic theory of two-component (“hetero-molecular”) nucleation and condensationJournal of Aerosol Science, 1976
- Phase Transitions of the Lennard-Jones SystemPhysical Review B, 1969
- Self-Nucleation in the Sulfuric Acid-Water SystemThe Journal of Chemical Physics, 1961
- Kinetische Behandlung der Keimbildung in übersättigten DämpfenAnnalen der Physik, 1935