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The article proposes a computer program for calculating economic crisesaccording to the generalized mathematical model of S.V. Dubovsky. This model isrepresented by a system of ordinary nonlinear differential equations withfractional derivatives in the sense of Gerasimov-Caputo with initialconditions. Furthermore, according to a numerical algorithm based on anexplicit nonlocal finite-difference scheme, oscillograms and phase trajectorieswere constructed. It is shown that changing the orders of fractionalderivatives in the model can give rise to various modes, for example, dampedmodes with a steady-state amplitude. It is concluded that the orders offractional derivatives are responsible for the intensity of the process.

A Computer Program for the Numerical Analysis of Economic Cycles Within the Framework of the Dubovsky Generalized Model