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Thick-skinned 3-manifolds (1305.2412v2)
Published 10 May 2013 in math.GT and math.DG
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) for some A depending only on the genus and injectivity radius of the boundary of M.
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