Volume 20, issue 7 (2020)

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Hyperbolicity of link complements in Seifert-fibered spaces

Tommaso Cremaschi and José A Rodríguez-Migueles

Algebraic & Geometric Topology 20 (2020) 3561–3588
Abstract

Let γ̄ be a link in a Seifert-fibered space M over a hyperbolic 2–orbifold 𝒪 that projects injectively to a filling multicurve of closed geodesics γ in 𝒪. We prove that the complement Mγ̄ of γ̄ in M admits a hyperbolic structure of finite volume, and we give combinatorial bounds of its volume.

Keywords
low dimensional topology, geometric topology
Mathematical Subject Classification 2010
Primary: 57M50
References
Publication
Received: 7 April 2019
Revised: 13 November 2019
Accepted: 13 December 2019
Published: 29 December 2020
Authors
Tommaso Cremaschi
USC Dornsife
Department of Mathematics
University of Southern California
Los Angeles, CA
United States
José A Rodríguez-Migueles
Department of Mathematics and Statistics
University of Helsinki
Helsinki
Finland