Francois Gueritaud, David Futer
Published 2004-06-11, updated 2009-03-03Version 4
We prove the hyperbolization theorem for punctured torus bundles and two-bridge link complements by decomposing them into ideal tetrahedra which are then given hyperbolic structures, following Rivin's volume maximization principle.
Comments: This is the version published by Geometry & Topology on 16 September 2006. Appendix by David Futer
Journal: Geom. Topol. 10 (2006) 1239-1284
Character varieties of once-punctured torus bundles with tunnel number one
Construction of spines of two-bridge link complements and upper bounds of their Matveev complexities
Azumaya algebras and once-punctured torus bundles
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