Properly immersed CMC surfaces in hyperbolic 3-manifolds of finite volume

Wednesday, December 14, 2016 -
2:00pm to 3:00pm
Please note special time:  2:00.    If $N$ is a noncompact hyperbolic 3-manifold of finite volume and $\Sigma$ is a properly immersed surface of finite topology with nonnegative constant mean curvature less than 1, then we prove that each end of $\Sigma$ is asymptotic (with finite positive multiplicity) to a totally umbilic annulus, properly embedded in $N$.
Álvaro Krüger Ramos