Uniqueness of bridge surfaces for 2-bridge knots
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Publication:3506448
DOI10.1017/S0305004107000977zbMath1152.57006arXivmath/0609567OpenAlexW2152554940MaRDI QIDQ3506448
Maggy Tomova, Martin G. Scharlemann
Publication date: 13 June 2008
Published in: Mathematical Proceedings of the Cambridge Philosophical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0609567
Related Items (19)
A generalization of the rectangle condition ⋮ Distance two links ⋮ Heegaard surfaces for certain graphs in compressionbodies ⋮ Characterization of 3-bridge links with infinitely many 3-bridge spheres ⋮ Links, bridge number, and width trees ⋮ Uniqueness of higher genus bridge surfaces for torus knots ⋮ Nonminimal bridge position of 2-cable links ⋮ Classification of 3-bridge spheres of 3-bridge arborescent links ⋮ Flipping bridge surfaces and bounds on the stable bridge number ⋮ The disk complex and 2-bridge knots ⋮ Multiple bridge surfaces restrict knot distance ⋮ Thin position for knots, links, and graphs in 3-manifolds ⋮ Exceptional and cosmetic surgeries on knots ⋮ Reduction of bridge positions along bridge disks ⋮ Additive invariants for knots, links and graphs in 3-manifolds ⋮ Knots and surfaces ⋮ Meridional almost normal surfaces in knot complements ⋮ Nonminimal bridge positions of torus knots are stabilized ⋮ A locally minimal, but not globally minimal, bridge position of a knot
Cites Work
- Heegaard genus of closed orientable Seifert 3-manifolds
- Incompressible surfaces in 2-bridge knot complements
- Reducing Heegaard splittings
- Topological quantum field theory
- Irreducible Heegaard splittings of Seifert fibered spaces are either vertical or horizontal
- Levelling an unknotting tunnel
- Heegaard splittings of exteriors of two bridge knots
- Comparing Heegaard splittings of non-Haken 3-manifolds
- Heegaard-Zerlegungen der 3-Sphäre
- Comparing Heegaard splittings -the bounded case
- HEEGAARD SPLITTINGS OF TRIVIAL ARCS IN COMPRESSION BODIES
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