  In this paper the problem of noncommutative elastic scattering in a central
field is considered. General formulas for the differential cross-section for
two cases are obtained. For the case of high energy of an incident wave it is
shown that the differential cross-section coincides with that on the
commutative space. For the case in which noncommutativity yields only a small
correction to the central potential it is shown that the noncommutativity leads
to the redistribution of particles along the azimuthal angle, although the
whole cross-section coincides with the commutative case.
