Thick triangulations of hyperbolic<i>n</i>-manifolds
Thick triangulations of hyperbolic<i>n</i>-manifolds
We show that a complete hyperbolic n-manifold has a geodesic triangulation such that the tetrahedra contained in the thick part are L-bilipschitz diffeomorphic to the standard Euclidean n-simplex, for some constant L depending only on the dimension and the constant used to define the thickthin decomposition of M.