Abstract
The problem of the evolution of a two-phase disperse system in which polydisperse spheroidal microscopic particles are distributed in the solid medium is solved in the nonstationary approximation. It is shown that for conservative and nonconservative systems there exist unified solutions from which, as special cases, the well-known results obtained in the stationary and quasistationary approximations follow. Questions relating to the quantitative analysis of the microscopic structure of real disperse systems are discussed.
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