On polynomials and surfaces of variously positive links

DOI10.4171/JEMS/36zbMath1078.57009arXivmath/0202226MaRDI QIDQ2388677

Alexander Stoimenow

Publication date: 15 September 2005

Published in: Journal of the European Mathematical Society (JEMS) (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0202226

zbMATH Keywords

Alexander polynomialJones polynomialfiber surfacealmost alternating linkpositive linkribbon genusquasipositive linkalmost positive link

Mathematics Subject Classification ID

Related Items (10)

Minimal genus of links and fibering of canonical surfaces ⋮ A note on HOMFLY polynomial of positive braid links ⋮ On the Lagrangian fillability of almost positive links ⋮ Tait’s conjectures and odd crossing number amphicheiral knots ⋮ A new condition on the Jones polynomial of a fibered positive link ⋮ Almost positive links are strongly quasipositive ⋮ Positive knots and Lagrangian fillability ⋮ A Bennequin-type inequality and combinatorial bounds ⋮ Coefficients and non-triviality of the Jones polynomial ⋮ Hyperbolic covering knots

Cites Work

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• Le problème de J. Milnor sur le nombre gordien des noeuds algébriques
• Applications of Donaldson's theorems to classical knot concordance, homology 3-spheres and property P
• Almost alternating links
• Generic immersions of curves, knots, monodromy and Gordian number
• Knotted periodic orbits in dynamical systems. I: Lorenz's equations
• A class of pretzel knots
• POSITIVITY OF KNOT POLYNOMIALS ON POSITIVE LINKS
• Positive Braids are Visually Prime
• Homogeneous Links

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