  The dynamics is studied of an infinite continuum system of jumping and
coalescing point particles. In the course of jumps, the particles repel each
other whereas their coalescence is free. As the equation of motion we take a
kinetic equation, derived by a scaling procedure from the microscopic
Fokker-Planck equation corresponding to this kind of motion. The result of the
paper is the numerical study (by the Runge-Kutta method) of the solutions of
the kinetic equation revealing a number of interesting peculiarities of the
dynamics and clarifying the particular role of the jumps and the coalescence in
the system's evolution. Possible nontrivial stationary states are also found
and analyzed.
