Transport Properties of Gases with Rotational States. II
- 1 October 1965
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 43 (7), 2276-2283
- https://doi.org/10.1063/1.1697124
Abstract
When a single‐component gas possesses a nonzero but small local angular‐momentum density, the left‐hand side of the Boltzmann equation used for calculation of the transport coefficients must be modified in order to take into account the noncommutative properties of the internal angular‐momentum pseudovector operator J. Such a modified Boltzmann equation is herein obtained and a tensorial expansion of the perturbation function φ in terms of irreducible Cartesian tensors is carried out. Expressions are obtained for the various transport coefficients connected with the pressure tensor, angular‐momentum flux tensor, and heat‐flux vector in terms of certain tensorial expansion coefficients. In particular, a nonzero local angular‐momentum density is found to lead to a number of cross terms in the expressions for the macroscopic fluxes.Keywords
This publication has 12 references indexed in Scilit:
- Thermal Conductivity of a Gas with Rotational StatesThe Journal of Chemical Physics, 1964
- Perturbation Variation Methods for a Quantum Boltzmann EquationJournal of Mathematical Physics, 1964
- Kinetic Theory of Nonspherical Molecules. VThe Journal of Chemical Physics, 1963
- Heat Conductivity of Polyatomic and Polar GasesThe Journal of Chemical Physics, 1962
- Quantum-Mechanical Modified Boltzmann Equation for Degenerate Internal StatesThe Journal of Chemical Physics, 1960
- Kinetic Theory of Nonspherical Molecules. IV. Angular Momentum Transport CoefficientThe Journal of Chemical Physics, 1959
- Kinetic Theory of Nonspherical Molecules. IIIThe Journal of Chemical Physics, 1958
- Kinetic Theory of Nonspherical Molecules. IIThe Journal of Chemical Physics, 1957
- Kinetic Theory of Nonspherical MoleculesThe Journal of Chemical Physics, 1956
- Statistical mechanics, thermodynamics, and fluid dynamics of systems with an arbitrary number of integralsCommunications on Pure and Applied Mathematics, 1952