  Using the generalized Kolmogorov-Feller equation with long-range interaction,
we obtain kinetic equations with fractional derivatives with respect to
coordinates. The method of successive approximations with the averaging with
respect to fast variable is used. The main assumption is that the correlator of
probability densities of particles to make a step has a power-law dependence.
As a result, we obtain Fokker-Planck equation with fractional coordinate
derivative of order $1<\alpha<2$.

Classical Physics