Biquasile colorings of oriented surface-links

DOI10.1016/j.topol.2018.01.006zbMath1383.57031arXiv1707.01148OpenAlexW2963236815MaRDI QIDQ1694808

Sam Nelson, Jieon Kim

Publication date: 6 February 2018

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

Full work available at URL: https://arxiv.org/abs/1707.01148

zbMATH Keywords

counting invariantssurface-linksbiquasilesmarked graph diagrams

Mathematics Subject Classification ID

Related Items (9)

Psybrackets, pseudoknots and singular knots ⋮ Homology of ternary algebras yielding invariants of knots and knotted surfaces ⋮ Tribracket Modules ⋮ Niebrzydowski algebras and trivalent spatial graphs ⋮ Virtual tribrackets ⋮ Knot-theoretic flocks ⋮ Local biquandles and Niebrzydowski's tribracket theory ⋮ Shadow biquandles and local biquandles ⋮ Multi-tribrackets

Cites Work

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• Non-orientable surfaces in 4-space
• The homotopy groups of knots. I: How to compute the algebraic 2-type
• Surface-links with square-type ch-graphs
• An enumeration of surfaces in four-space
• On the Alexander biquandles of oriented surface-links via marked graph diagrams
• Boltzmann enhancements of biquasile counting invariants
• Biquasiles and dual graph diagrams
• On generating sets of Yoshikawa moves for marked graph diagrams of surface-links
• On some ternary operations in knot theory

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