FRACTIONAL DIFFERENTIAL MATHEMATICAL MODELS OF THE DYNAMICS OF NONEQUILIBRIUM GEOMIGRATION PROCESSES AND PROBLEMS WITH NONLOCAL BOUNDARY CONDITIONS

摘要

The analytical solutions of boundary-value problems with nonlocal boundary conditions are presented for two fractional differential mathematical models of the dynamics of a geomigration process non-equilibrium in time. The models based on the equations with the Caputo and Hilfer derivatives of fractional order are considered.