Geometry, Topology and Dynamics Seminar
Richard Kent
University of Wisconsin
Thick-skinned 3-manifolds
Abstract: We show that if the totally geodesic boundary of a compact hyperbolic 3-manifold $M$ has a large collar of depth $d$, then the
diameter of the skinning map of $M$ is no more than $A \exp(-d/2)$ for some $A$ depending only on the genus and injectivity radius of the boundary of $M$.
Monday April 22, 2013 at 3:00 PM in SEO 636