Small genus knots in lens spaces have small bridge number
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Publication:863070
DOI10.2140/agt.2006.6.1519zbMath1130.57004arXivmath/0612427OpenAlexW2132858553MaRDI QIDQ863070
Publication date: 25 January 2007
Published in: Algebraic \& Geometric Topology (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0612427
Related Items
Obtaining genus 2 Heegaard splittings from Dehn surgery ⋮ Bounds on alternating surgery slopes ⋮ Characterizing slopes for torus knots, II ⋮ Characterizing slopes for torus knots ⋮ Finite Dehn surgeries on knots in \(S^3\) ⋮ On Floer homology and the Berge conjecture on knots admitting lens space surgeries ⋮ Bridge number, Heegaard genus and non-integral Dehn surgery
Cites Work
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- Foliations and the topology of 3-manifolds. III
- An algorithm for recognizing \(S^ 3\) in 3-manifolds with Heegaard splittings of genus two
- Absolutely graded Floer homologies and intersection forms for four-manifolds with boundary
- Holomorphic disks and genus bounds
- Lens space surgeries and a conjecture of Goda and Teragaito
- Heegaard structures of manifolds in the Dehn filling space
- Elementary surgery along a torus knot
- On knot Floer homology and lens space surgeries
- Knots are determined by their complements
- Three dimensional manifolds, Kleinian groups and hyperbolic geometry
- Lens Spaces and Dehn Surgery
- Toroidal Dehn surgeries on knots in lens spaces
- Surgery on Knots in Solid Tori, II
- Dehn surgeries on knots which yield lens spaces and genera of knots
- Dehn surgery on knots