  In this work we found the new class of exact stationary solutions for
2D-Euler equations. Unlike of already known solutions, the new one contain
complex singularities. We consider as complex, point singularities which have
the vector field index greater than one. For example, the dipole singularity is
complex because its index is equal to two. We present in explicit form a large
class of exact localized stationary solutions for 2D-Euler equations with the
singularity which index is equal to three. The obtained solutions are expressed
in terms of elementary functions. These solutions represent complex singularity
point surrounded by vortex satellites structure. We discuss also motion
equation of singularities and conditions for singularity point stationarity
which provides the stationarity of complex vortex configuration.
