Actions of discrete groups on spheres and real projective spaces

In this paper, we first define discrete, smooth actions on S(2n+1), whose limit sets are Cantor sets wildly embedded in S(2n+1)(Antoine's necklaces). Secondly, we define Schottky groups on real projective spaces of odd dimensions, P(R)(2n+1) . We lift these actions to (locally) projective actions on the sphere S(2n+1) and consider the quotient space of the domain of discontinuity by the group to obtain new examples of manifolds with real projective structures.