The reciprocal relations for open gaseous systems are obtained on the basis of main properties of the non-stationary Boltzmann equation and gas–surface interaction law. It is shown that the main principles to derive the kinetic coefficients satisfying the reciprocal relations remain the same...

The Onsager–Casimir reciprocal relations obtained for gaseous systems on the basis of the linearized Boltzmann equation in a general form [F. Sharipov, Onsager–Casimir reciprocal relations based on the Boltzmann equation and gas–surface interaction law. Single gas., Phys. Rev. E 73 (2006)...

On the basis of the general theory presented in part I a number of the following typical and practically important problems of rarefied gas dynamics are considered: evaporation and condensation of a gas between two parallel plates, evaporation and condensation in a closed cylinder,...

The statistical approach to the nonequilibrium thermodynamics based on fundamental properties of the Boltzmann equation and boundary condition for the distribution function is generalized for mixtures of nonreactive gases. As an application of the approach several problems of gaseous mixture...

A new statistical approach to the nonequilibrium thermodynamics is worked out. The approach is based on general properties of the Boltzmann equation and boundary condition for the distribution function. It allows to obtain the Onsager-Casimir reciprocity relations for open gaseous systems at any...

The heat flux problem for a binary gaseous mixture confined between two parallel plates with different temperatures is studied on the basis of the McCormack kinetic model equation, which was solved by the discrete velocity method. The calculations were carried out for three mixtures of noble...

The statistical approach to the nonequilibrium thermodynamics presented in Part I of this paper was generalized to rotating gaseous systems. Basing on the Boltzmann equation written for rotating reference frame the kinetic coefficients satisfying the Onsager–Casimir reciprocity relations are...