Meridional destabilizing number of knots
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Publication:538628
DOI10.2140/agt.2011.11.1205zbMath1221.57011OpenAlexW1970113737MaRDI QIDQ538628
Publication date: 25 May 2011
Published in: Algebraic \& Geometric Topology (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2140/agt.2011.11.1205
Cites Work
- Heegaard genus of the connected sum of \(m\)-small knots
- Knot exteriors with additive Heegaard genus and Morimoto's conjecture
- Knots with \(g(E(K))=2\) and \(g(E(K\#K\#K))=6\) and Morimoto's conjecture
- Destabilizing Heegaard splittings of knot exteriors
- Reducing Heegaard splittings
- A generalized bridge number for links in 3-manifolds
- The tunnel number of the sum of \(n\) knots is at least \(n\)
- On the additivity of tunnel number of knots
- Additivity of tunnel number for small knots
- Tunnel number, connected sum and meridional essential surfaces
- High distance knots
- Über eine numerische Knoteninvariante
- ON TUNNEL NUMBER ONE KNOTS THAT ARE NOT (1, n)
- Characterization of composite knots with 1-bridge genus two
- TANGLE DECOMPOSITIONS OF TUNNEL NUMBER ONE KNOTS AND LINKS
- Examples of tunnel number one knots which have the property ‘1 + 1 = 3’
- Thin position for knots in a 3-manifold
- Thin position of a pair (3-manifold, 1-submanifold).
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