Triple-crossing number, the genus of a knot or link and torus knots

DOI10.1016/J.TOPOL.2020.107389zbMath1455.57012arXiv2003.12851OpenAlexW3087924923MaRDI QIDQ2216667

Michał Jabłonowski

Publication date: 16 December 2020

Published in: Topology and its Applications (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2003.12851

zbMATH Keywords

torus knotslink genusminimal triple-crossing numbertriple-crossing diagram

Mathematics Subject Classification ID

Knot theory (57K10)

Related Items (3)

A new bound on odd multicrossing numbers of knots and links ⋮ Strict inequalities for the n-crossing number ⋮ Tabulation of knots up to five triple-crossings and moves between oriented diagrams

Cites Work

• Knots.
• On the Braid Index of Alternating Links
• Multi-crossing number for knots and the Kauffman bracket polynomial
• Triple crossing number and double crossing braid index
• Homogeneous Links
• TRIPLE CROSSING NUMBER OF KNOTS AND LINKS
• Triple-crossing number and moves on triple-crossing link diagrams
• Triple-crossing projections, moves on knots and links and their minimal diagrams

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