VIRTUAL KNOT INVARIANTS FROM GROUP BIQUANDLES AND THEIR COCYCLES
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Publication:3398332
DOI10.1142/S0218216509007269zbMath1186.57004arXivmath/0703594MaRDI QIDQ3398332
Mohamed Elhamdadi, Daniel S. Silver, Susan G. Williams, Masahico Saito, J. Scott Carter
Publication date: 28 September 2009
Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0703594
Related Items
Involutory biquandles and singular knots and links ⋮ Generalizations of the Wada representations and virtual link groups ⋮ Multi-switches and virtual knot invariants ⋮ The classification of Wada-type representations of braid groups. ⋮ Concordance group of virtual knots ⋮ Singular knots and involutive quandles ⋮ Links in surfaces and Laplacian modules ⋮ Virtual knot groups and almost classical knots ⋮ BIQUANDLES WITH STRUCTURES RELATED TO VIRTUAL LINKS AND TWISTED LINKS ⋮ Perverse sheaves and knot contact homology
Cites Work
- Matrices and finite biquandles
- A classifying invariant of knots, the knot quandle
- Group invariants of links
- Twisted Alexander polynomial for finitely presentable groups
- Biquandles and virtual links
- Virtual knot theory
- Some calculations of cohomology groups of finite Alexander quandles
- Minimal surface representations of virtual knots and links
- SET-THEORETIC YANG–BAXTER SOLUTIONS VIA FOX CALCULUS
- CROWELL'S DERIVED GROUP AND TWISTED POLYNOMIALS
- QUATERNIONIC INVARIANTS OF VIRTUAL KNOTS AND LINKS
- RACKS AND LINKS IN CODIMENSION TWO
- Quandle cohomology and state-sum invariants of knotted curves and surfaces
- Detecting Non-Triviality of Virtual Links
- ABSTRACT LINK DIAGRAMS AND VIRTUAL KNOTS
- A NOTE ON NON-CLASSICAL VIRTUAL KNOTS
- Homology theory for the set-theoretic Yang–Baxter equation and knot invariants from generalizations of quandles
- Representations of knot groups and twisted Alexander polynomials
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