Titlebook: Direct Methods for Solving the Boltzmann Equation and Study of Nonequilibrium Flows; V. V. Aristov Book 2001 Springer Science+Business Med

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The Boltzmann Equation as a Physical and Mathematical Model,analytically or numerically) with the Boltzmann equation. The peculiarities of formulation of mathematical problems for the kinetic equation and some types of the boundary conditions are considered. The physical peculiarities of the kinetic Boltzmann equation (in particular, the important property of irreversibility) are also discussed.

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世俗

antiquated

Deterministic (Regular) Method for Solving the Boltzmann Equation,g the right-hand side of the Boltzmann equation are developed in recent years [.–.]. Such numerical schemes are attractive due to the simple structure of terms that approximate the collision integrals, good perspectives for paralleling, a clear way for estimating numerical errors, etc.

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Parallel Algorithms for the Kinetic Equation,ears, our description of state of art in this field will be out of date as soon as it is published. Nevertheless, we can note the main features of schemes for directly solving the Boltzmann equation which are used for parallel implementation.

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