References
- Kumar , K. 1967 . Aust. J. Phys. , 20 : 205
- Chapman , S. and Cowling , T. G. 1952 . “The Mathematical Theory of Nonuniform Gases”., , 2nd Ed. , 157 Cambridge Univ. Press . Chap. 9
- Waldmann , L. 1960 . “Encyclopaedia of Physics” , Vol. 12 , 295 Springer-Berling .
- Robson , R. E. 1972 . “Transport Phenomena in Neutral and Ionized Gases” , Ph.D. Thesis Aust. Nat. Univ. .
- Kumar , K. 1980 . Aust. J. Phys. , 33 : 449
- Weinert , U. 1982 . “Multi-Temperature Generalized Moment Method in Boltzmann Transport Theory” . Physics Reports , 91 : 297
- Kmar , K. , Skullerud , H. R. and Robson , R. E. 1980 . Aust. J. Phys , 33 : 343
- Huxley , L. G.H. and Crompton , R. W. 1974 . “The Diffusion and Drift of Electrons in Gases” , John Wiley and Sons .
- Knierim , K. D. , Lin , S. L. and Mason , E. A. 1981 . J. Chem. Phys. , 75 : 1159
- Lln , S. L. , Robson , R. E. and Mason , E. A. 1979 . J. Chem. Phys. , 71 : 3483
- Wang , C. S. , Uhlenbeck-Chang , G. E. and de Boer , J. 1967 . “Studies in Statistical Mechanics” , Edited by: de Boer , J. and Uhlenbeck , G. E. Vol. II , 241 – 268 . New York : Wiley .
- Lin , S. L. , Viehland , L. A. and Mason , E. A. 1929 . Chem. Phys. , 37 : 411
- Hochstim , A. R. 1969 . “Kinetic Processes in Gases and Plasmas” , Edited by: Hochstim , A. R. 307 – 310 . Academic Press .
- Edmonds , A. R. 1957 . “Angular Momentum in Quantum Mechanics” , New Jersery : Princeton Univ. Press .
- Abramowitz , M. and Stegun , I. A. 1968 . “Handbook of Mathematical Functions” , New York : Dover Publications, Inc. . Chap. 22
- Stroud , A. H. and Secrest , D. 1966 . “Gaussian Quadrature Formulas” , Englewood Cliffs, N. J. : Prentice-Hall . Chap. 1
- We consider CH4, firstly to demonstrate how model interactions can be chosen to give a good approximation to real cross sections (as Fig. 1 shows) and secondly because CH4 initially presented some problems for the moment method of Lin et al. However these difficulties were in the main due to the inaccurate calculation of inelastic rather than elastic interaction integrals. (See reference 20)
- Duncan , C. W. and Walker , I. C. 1972 . J. Chem. Soc. Faraday , 68 : 1514 Trans. II
- The hat model is of particular interest since it gives the basic shape of electron-molecular vibrational cross sections, which were found to cause difficulties for the numerical code of Lin et al. (See Section VI and reference 20)
- Ness , K. F. 1984 . Ph.D. Thesis James Cook University of North Queensland .
- We find that, with inaccurate interaction integrals the transport coefficients depend upon both the order of integration and the choice of Tb. These difficulties may occur, for example, in the analysis of electron motion in CH4 and CO2. However, with accurate interaction integrals, reliable transport data can be obtained for these gases. (See reference 20)
- O'Hara , H. and Smith , F. J. 1971 . Comp. Phys. Comm. , 2 : 47 For a detailed discussion of computation of Ω (s) see, e.g.