  Dissipative vortices are stable two-dimensional localized structures existing
due to balance between gain and loss in nonlinear systems far from equilibrium.
Being resistant to the dispersion and nonlinear distortions they are considered
as promising information carriers for new optical systems. The key challenge in
the development of such systems is getting control over vortex waveforms. In
this paper we report on replication of two-dimensional fundamental dissipative
solitons and vortices due to their scattering on a locally applied potential in
the cubic-quintic complex Ginzburg-Landau equation. It has been found that an
appropriate potential non-trivially splits both fundamental solitons and
vortices into a few exact copies without losing in their amplitude levels. A
remarkably simple potential having a finite supporter along the longitudinal
coordinate and a double peaked dependence on a single transverse coordinate is
found to be suitable for the replication of the two-dimensional localized
structures.
