Combining rules: Difference between revisions

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====Berthelot rule====
====Berthelot rule====
:<math>\epsilon_{ij} = \sqrt{\epsilon_{ii} \epsilon_{jj}}</math>
:<math>\epsilon_{ij} = \sqrt{\epsilon_{ii} \epsilon_{jj}}</math>
====Fender-Halsey====
The Fender-Halsey combining rule for the [[Lennard-Jones model]] is given by <ref>[http://dx.doi.org/10.1063/1.1701284 B. E. F. Fender and G. D. Halsey, Jr. "Second Virial Coefficients of Argon, Krypton, and Argon-Krypton Mixtures at Low Temperatures", Journal of Chemical Physics '''36''' pp.  1881-1888 (1962)]</ref>
:<math>\epsilon_{ij} = \frac{2 \epsilon_i \epsilon_j}{\epsilon_i + \epsilon_j}</math>
====Hudson and McCoubrey====
====Hudson and McCoubrey====
<ref>[http://dx.doi.org/10.1039/TF9605600761 G. H. Hudson and J. C. McCoubrey "Intermolecular forces between unlike molecules. A more complete form of the combining rules", Transactions of the Faraday Society '''56''' pp.  761-766 (1960)]</ref>
<ref>[http://dx.doi.org/10.1039/TF9605600761 G. H. Hudson and J. C. McCoubrey "Intermolecular forces between unlike molecules. A more complete form of the combining rules", Transactions of the Faraday Society '''56''' pp.  761-766 (1960)]</ref>

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The combining rules (also known as mixing rules) for binary mixtures are variously given by

Admur and Mason

For the second virial coefficient of a mixture [1]

Berthelot rule

Fender-Halsey

The Fender-Halsey combining rule for the Lennard-Jones model is given by [2]

Hudson and McCoubrey

[3]

Kong rules

[4]

Lorentz rule

See also Lennard-Jones model

Tang and Toennies

[5]

Waldman-Hagler rules

[6]

References

Related reading