  A statistical approach to a self-consistent description of kinetic and
hydrodynamic processes in systems of interacting particles is formulated on the
basis of the nonequilibrium statistical operator method by D.N.Zubarev. It is
shown how to obtain the kinetic equation of the revised Enskog theory for a
hard sphere model, the kinetic equations for multistep potentials of
interaction and the Enskog-Landau kinetic equation for a system of charged hard
spheres. The BBGKY hierarchy is analyzed on the basis of modified group
expansions. Generalized transport equations are obtained in view of a
self-consistent description of kinetics and hydrodynamics. Time correlation
functions, spectra of collective excitations and generalized transport
coefficients are investigated in the case of weakly nonequilibrium systems of
interacting particles.
