Reducing Dehn filling and toroidal Dehn filling
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Publication:1910722
DOI10.1016/0166-8641(95)00061-5zbMath0852.57002OpenAlexW2121837542MaRDI QIDQ1910722
Publication date: 20 March 1996
Published in: Topology and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0166-8641(95)00061-5
Related Items (16)
Heegaard Floer groups of Dehn surgeries ⋮ 2-handle additions producing toroidal and reducible manifolds ⋮ Dehn surgery on knots of wrapping number 2 ⋮ Exceptional surgeries on knots with exceptional classes ⋮ Dehn surgery on knots in solid tori creating essential annuli ⋮ Dehn filling, reducible 3-manifolds, and Klein bottles ⋮ Reducible and toroidal 3-manifolds obtained by Dehn fillings ⋮ Distance between toroidal surgeries on hyperbolic knots in the 3-sphere ⋮ Boundary slopes of punctured tori in 3-manifolds ⋮ Dehn surgery on knots ⋮ Dehn surgery on crosscap number two knots and projective planes ⋮ DEHN FILLINGS CREATING ESSENTIAL SPHERES AND TORI ⋮ Contact structures and reducible surgeries ⋮ REDUCIBLE DEHN SURGERY AND THE BRIDGE NUMBER OF A KNOT ⋮ On hyperbolic 3-manifolds realizing the maximal distance between toroidal Dehn fillings ⋮ Dehn fillings of knot manifolds containing essential once-punctured tori
Cites Work
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- Incompressible planar surfaces in 3-manifolds
- Producing reducible 3-manifolds by surgery on a knot
- Foliations and the topology of 3-manifolds. III
- The reducibility of surgered 3-manifolds
- Symmetric knots and the cabling conjecture
- Reducible manifolds and Dehn surgery
- Only integral Dehn surgeries can yield reducible manifolds
- Knots are Determined by Their Complements
- Band Sums of Links which Yield Composite Links. The Cabling Conjecture for Strongly Invertible Knots
- Boundary slopes of punctured tori in 3-manifolds
- Dehn surgery on knots
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