All Title Author
Keywords Abstract

Mathematics  1998 

Complex projective structures on Kleinian groups

Full-Text   Cite this paper   Add to My Lib


Let M^3 be a compact, oriented, irreducible, and boundary incompressible 3-manifold. Assume that its fundamental group is without rank two abelian subgroups and its boundary is non-empty. We will show that every homomorphism from pi_1(M) to PSL(2,C) which is not `boundary elementary' is induced by a possibly branched complex projective structure on the boundary of a hyperbolic manifold homeomorphic to M.


comments powered by Disqus

Contact Us


微信:OALib Journal