Genera of the arborescent links / [electronic resource] David Gabai. A norm for the homology of 3-manifolds / William P. Thurston.

By: Gabai, David, 1954-Material type: TextTextSeries: Memoirs of the American Mathematical Society ; no. 339.Publication details: Providence, R.I., USA : American Mathematical Society, c1986Description: 1 online resource (viii, 130 p. : ill.)ISBN: 9781470407520 (online)Contained works: Thurston, William P., 1946-2012. Norm for the homology of 3-manifoldsSubject(s): Link theory | Knot theory | Three-manifolds (Topology)Additional physical formats: Genera of the arborescent links /DDC classification: 510 s | 514/.224 LOC classification: QA3 | .A57 no. 339 | QA612.2Online resources: Contents | Contents
Contents:
Genera of the aborescent links (by David Gabai) 1. Definitions and facts 2. Every oriented arborescent link can be represented by a tree 3. Pretzel links 4. Taut foliations and flat minimal surfaces 5. Kinoshita Terasaka tangles 6. $A$ surfaces 7. The construction Appendix A. The practical way to operate Appendix B. A dictionary of local disc decompositions A norm for the homology of 3-maniflods (by William P. Thurston) 0. Introduction 1. Definition of $x$ and proof of Theorem 1 2. The unit ball 3. Fibrations and foliations 4. Some families of examples 5. The unknown
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"Volume 59, number 339 (first of 3 numbers)."

Genera of the aborescent links (by David Gabai) 1. Definitions and facts 2. Every oriented arborescent link can be represented by a tree 3. Pretzel links 4. Taut foliations and flat minimal surfaces 5. Kinoshita Terasaka tangles 6. $A$ surfaces 7. The construction Appendix A. The practical way to operate Appendix B. A dictionary of local disc decompositions A norm for the homology of 3-maniflods (by William P. Thurston) 0. Introduction 1. Definition of $x$ and proof of Theorem 1 2. The unit ball 3. Fibrations and foliations 4. Some families of examples 5. The unknown

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

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