  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
integration of the collision of the kinetic equation is obtained. The collision
integrals include paired quasi-equilibrium distribution functions that depend
on the nonequilibrium mean values of the particle number density and the
inverse temperature. The method of collective variables Yukhnovskii is applied
for the calculation of pair quasi-equilibrium distribution function with an
allocation of short-range and long-range parts in the potential of the
interaction of particles. In this case, the system with short-range interaction
is considered as a frame of reference.
