  We study the classical dynamics of a particle in nonrelativistic Snyder-de
Sitter space. We show that for spherically symmetric systems, parametrizing the
solutions in terms of an auxiliary time variable, which is a function only of
the physical time and of the energy and angular momentum of the particles, one
can reduce the problem to the equivalent one in classical mechanics. We also
discuss a relativistic extension of these results, and a generalization to the
case in which the algebra is realized in flat space.
