Estimating the virial coefficients of small polar molecules |
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Authors: | Weber L. A. |
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Affiliation: | (1) Thermophysics Division, Chemical Science and Technology Laboratory, National Institute of Standards and Technology, 20899 Gaithersburg, Maryland, USA |
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Abstract: | We adapt existing models for estimating the second and third virial coefficients of small molecules to the halogenated methanes and ethanes. We compare the results with the abundant new, high-qualityPVT data resulting from the search for alternative refrigerants. The present model provides an accurate method for calculating densities, and therefore it should provide reliable thermodynamic properties and fugacity coefficients. We give equations and parameters useful for estimating the properties of pure refrigerants and their mixtures when noPVT data are available.Nomenclature B Second virial coeficient - B12 Mixture cross second virial - Bh Second virial of a hard sphere fluid - i(T) Temperature function, second virial, Eq. (7) - C Third virial coefficient - C112,C122 Mixture cross third virials - Ch Third virial of a hard sphere fluid - N Avogadro's numberVirial Coefficients Pc Critical pressure - Pc12 Characteristic critical pressure of a binary mixture - Tc Critical temperature - Tc12 Characteristic critical temperature of a binary mixture - Tr Reduced temperature,T/Tc - Parameter measuring polar contribution toB, Eq. (3) - b Volume of a hard sphere molecule - f(f) Polynomials determining temperature dependence of the nonpolar part ofB - k12 Binary interaction parameter for mixtures, Eq. (9a) - c Critical volume - e Molecular polarizability - Dipole moment - R Reduced dipole moment, Eq. (4) - R12 Mixture reduced dipole moment, second virial - R112,R122 Mixture reduced dipole moment, third virial - Pitzer acentric factor - 12 Mixture acentric factor - (r) Intermolecular potential - c Critical density (1/c) |
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Keywords: | density PVT polar molecules refrigerants |
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