  In this paper we classify invariant noncommutative connections in the
framework of the algebra of endomorphisms of a complex vector bundle. It has
been proven previously that this noncommutative algebra generalizes in a
natural way the ordinary geometry of connections. We use explicitely some
geometric constructions usually introduced to classify ordinary invariant
connections, and we expand them using algebraic objects coming from the
noncommutative setting. The main result is that the classification can be
performed using a ``reduced'' algebra, an associated differential calculus and
a module over this algebra.
