Titlebook: Analytical Methods for Problems of Molecular Transport; I. N. Ivchenko,S. K. Loyalka,R. V. Tompson Textbook 2007 Springer Science+Business

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The Variational Method for the Planar Geometry,o be moment methods. It is very important to note that the simple analysis of some general properties of the Boltzmann equation related to the conservation of moments results in sufficiently accurate expressions for the velocity-slip and temperature-jump coefficients.

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The Slip-Flow Regime,tricted to the usual conditions assumed for aerosol particle motion in non-uniform gases. These conditions will be discussed later in detail. The classical sphere drag and thermal force problems are solved as important practical applications of the theory and techniques described here.

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https://doi.org/10.1007/978-3-658-25799-6Consider the unsteady, non-uniform state of an infinite gas. For this general case, the Boltzmann equation has the form [.]: ., where: ., and: .

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Diskursive Konstruktionen. Eine Einleitung,Consider the steady-state flow of an infinite stream of a rarefied gas over a body having a characteristic dimension, ., in the absence of external forces. In this case, the Boltzmann equation may be expressed in the form:

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https://doi.org/10.1007/978-3-531-90769-7The non-uniform state of a binary gas mixture is described by the distribution functions: . where . .=(. ./2.). . . and . is given by:

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