ABSTRACT

In the present monograph, we study infinite classical statistical systems, i.e., systems of infinitely many particles in the infinite phase space. The states of these systems are completely defined by infinite sequences of correlation functions. The key problem of statistical mechanics is to determine the state of a many-particle system at any time if the initial state is known, i.e., to determine its evolution. The other important problem is to determine and investigate equilibrium (stationary) states of statistical systems.