On the Seifert graphs of a link diagram and its parallels
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Publication:2898408
DOI10.1017/S0305004112000102zbMath1244.05074arXiv1106.4197MaRDI QIDQ2898408
Iain Moffatt, Stephen Huggett, Natalia Virdee
Publication date: 11 July 2012
Published in: Mathematical Proceedings of the Cambridge Philosophical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1106.4197
Planar graphs; geometric and topological aspects of graph theory (05C10) Relations of low-dimensional topology with graph theory (57M15)
Related Items (8)
Ineffective sets and the region crossing change operation ⋮ Partial duals of plane graphs, separability and the graphs of knots ⋮ Kauffman's clock lattice as a graph of perfect matchings: a formula for its height ⋮ Bipartite partial duals and circuits in medial graphs ⋮ A survey on the Turaev genus of knots ⋮ GENERA OF THE LINKS DERIVED FROM 2-CONNECTED PLANE GRAPHS ⋮ Excluded Minors and the Ribbon Graphs of Knots ⋮ A discrete Morse perspective on knot projections and a generalised clock theorem
Cites Work
- Unnamed Item
- Unsigned state models for the Jones polynomial
- Symmetric links and Conway sums: volume and Jones polynomial
- On knot Floer width and Turaev genus
- Generalized duality for graphs on surfaces and the signed Bollobás-Riordan polynomial
- The Turaev genus of an adequate knot
- Partial duality and Bollobás and Riordan's ribbon graph polynomial
- Non-orientable quasi-trees for the Bollobás-Riordan polynomial
- Inverse scattering at fixed energy in de Sitter-Reissner-Nordström black holes
- Graphs on surfaces and Khovanov homology
- The Jones polynomial and graphs on surfaces
- Dehn filling, volume, and the Jones polynomial
- A characterization of partially dual graphs
- ALTERNATING SUM FORMULAE FOR THE DETERMINANT AND OTHER LINK INVARIANTS
- THISTLETHWAITE'S THEOREM FOR VIRTUAL LINKS
- QUASI-ALTERNATING MONTESINOS LINKS
- Turaev genus, knot signature, and the knot homology concordance invariants
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