Third Virial Coefficients. Three-Body Dispersion Interactions between Asymmetric Molecules
- 1 April 1970
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 52 (7) , 3671-3674
- https://doi.org/10.1063/1.1673542
Abstract
This work examines corrections to the third virial coefficient arising from three‐body dispersion forces of the Muto–Axilrod–Teller type between asymmetric molecules. The corrections are derived for mixtures of gases composed of molecules of arbitrary asymmetry and are examined through the second order of a perturbation treatment. A Lennard‐Jones (12–6) or (18–6) potential is assumed to describe the spherically symmetric component of the two‐body potential for overlap and dispersion interactions. The first‐order correction for asymmetric molecules is found to be identical in form to that previously found for spherical molecules. Examples of the second‐order corrections are given for CO2, where they are large enough to require consideration in a comparison between theory and experiment, and for a more nearly spherical molecule, N2, where they are relatively small.Keywords
This publication has 7 references indexed in Scilit:
- Third Virial Coefficients for Mixtures of Nonspherical MoleculesThe Journal of Chemical Physics, 1969
- The Calculation of Van Der Waals InteractionsPublished by Elsevier ,1966
- Third Virial Coefficient for the Kihara, Exp-6, and Square-Well PotentialsThe Journal of Chemical Physics, 1964
- The calculation of dispersion forcesMolecular Physics, 1960
- Non-additive Intermolecular Potential in Gases I. van der Waals InteractionsJournal of the Physics Society Japan, 1956
- Triple-Dipole Interaction. I. TheoryThe Journal of Chemical Physics, 1951
- Interaction of the van der Waals Type Between Three AtomsThe Journal of Chemical Physics, 1943