Do once-punctured torus bundle groups have non-empty ordinary sets?
Posted by wandersam, at math.stackexchange.com,
Let $M$ be a once-punctured torus bundle which is a hyperbolic 3-manifold. Associated to such a hyperbolic 3-manifold is a…
Hyperbolic Manifolds and Discrete Groups
Overview of attention for book
Table of Contents
-
Altmetric BadgeBook Overview
-
Altmetric BadgeChapter 1 Three-Dimensional Topology
-
Altmetric BadgeChapter 2 Thurston Norm
-
Altmetric BadgeChapter 3 Geometry of Hyperbolic Space
-
Altmetric BadgeChapter 4 Kleinian Groups
-
Altmetric BadgeChapter 5 Teichmüller Theory of Riemann Surfaces
-
Altmetric BadgeChapter 6 Introduction to Orbifold Theory
-
Altmetric BadgeChapter 7 Complex Projective Structures
-
Altmetric BadgeChapter 8 Sociology of Kleinian Groups
-
Altmetric BadgeChapter 9 Ultralimits of Metric Spaces
-
Altmetric BadgeChapter 10 Introduction to Group Actions on Trees
-
Altmetric BadgeChapter 11 Laminations, Foliations, and Trees
-
Altmetric BadgeChapter 12 Rips Theory
-
Altmetric BadgeChapter 13 Brooks’ Theorem and Circle Packings
-
Altmetric BadgeChapter 14 Pleated Surfaces and Ends of Hyperbolic Manifolds
-
Altmetric BadgeChapter 15 Outline of the Proof of the Hyperbolization Theorem
-
Altmetric BadgeChapter 16 Reduction to the Bounded Image Theorem
-
Altmetric BadgeChapter 17 The Bounded Image Theorem
-
Altmetric BadgeChapter 18 Hyperbolization of Fibrations
-
Altmetric BadgeChapter 19 The Orbifold Trick
-
Altmetric BadgeChapter 20 Beyond the Hyperbolization Theorem