kinetic equations

Kinetic coefficients of ion transport in a porous medium based on the Enskog–Landau kinetic equation

Normal solutions of the Enskog–Vlasov–Landau kinetic equation were obtained within the model of positively and negatively charged solid spheres for the system ion solution – porous medium.  The Chapman–Enskog method was applied.  Analytical expressions for coefficients of viscosity, thermal conductivity, diffusion of ions in the system ionic solution – porous medium were derived by constructing the equations of hydrodynamics on the basis of normal solutions of the kinetic equation.

Kinetic description of ion transport in the system "ionic solution – porous environment"

A kinetic approach based on a modified chain of BBGKI equations for nonequilibrium particle distribution functions was used to describe the ion transfer processes in the ionic solution – porous medium system.  A generalized kinetic equation of the revised  Enskog–Vlasov–Landau theory for the nonequilibrium ion distribution function in the model of charged solid spheres is obtained, taking into account attractive short-range interactions for the ionic solution – porous medium system.

To the kinetic theory of dense gases and liquids. Calculation of quasi-equilibrium particle distribution functions by the method of collective variables

Based on a chain of BBGKI equations with a modified boundary condition that takes into account multiparticle correlations, kinetic equations in the approximate "pairs" collisions and in the polarization approximation, taking into account the interaction through the third particle, obtained.  The specifics of the model representation of the pair potential of particle interaction through short-range and long-range parts were taken into account.  In the case of the short-range potential in the form of the potential of solid spheres, the contribution of Enskog's revised theory to the complete i