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- W2079031888 abstract "The Chapman‐Enskog approximation to the velocity‐energy distribution for a polyatomic gas is reinvestigated and found to yield unacceptable results for small amplitude sound waves. The solution to the linearized Boltzmann equation is then expanded in a set of orthogonal polynomials in the dynamic variables for translational and internal degrees of freedom and an iterative method of approximation is set up. This method of attack is a natural continuation of the work of Maxwell, Waldmann, of Ikenberry and Truesdell. Under some conditions the first iteration approaches the second Chapman‐Enskog approximation (or Navier‐Stokes approximation) as t → ∞. The polynomial expansion was then truncated and the first iteration was used to calculate the heat flux, pressure tensor, and characteristic temperatures for a small amplitude sound wave. The second iteration was also investigated and was found to affect mainly only the heat fluxes. A useful formula is presented for the thermal conductivity of a polyatomic gas with N internal degrees of freedom in the limit of zero frequency." @default.
- W2079031888 created "2016-06-24" @default.
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- W2079031888 date "1964-01-01" @default.
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- W2079031888 title "Small Periodic Disturbances in Polyatomic Gases" @default.
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- W2079031888 doi "https://doi.org/10.1063/1.1711300" @default.
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