Hyperbolic $3$-manifolds of finite geometry
and infinite volume have an intrinsic
compactification by Riemann surfaces.
I will survey the properties of the renormalized
volume of such $3$-manifolds, viewed as a function
on the Teichmüller space of the boundary at infinity.
|Where?||PER 08 Phys 2.52
Chemin du Musée 3
|Contact||Department of Mathematics