Weyl algebras and knots
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Publication:876755
DOI10.1016/j.geomphys.2006.10.002zbMath1123.57006arXivmath/0610481OpenAlexW2137916366MaRDI QIDQ876755
Roger Fenn, Vladimir G. Turaev
Publication date: 27 April 2007
Published in: Journal of Geometry and Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0610481
Related Items (14)
Derivatives of Jones polynomials detect delta moves in virtual knots ⋮ COVERINGS, COMPOSITES AND CABLES OF VIRTUAL STRINGS ⋮ Doodles on surfaces ⋮ \(q\)-polynomial invariant of rooted trees ⋮ Crossing changes, delta moves and sharp moves on welded knots ⋮ An unknotting index for virtual knots ⋮ Cobordism of knots on surfaces ⋮ Unnamed Item ⋮ TACKLING THE TREFOILS ⋮ INTRODUCTION TO VIRTUAL KNOT THEORY ⋮ VIRTUAL HOMOTOPY ⋮ BIQUANDLES OF SMALL SIZE AND SOME INVARIANTS OF VIRTUAL AND WELDED KNOTS ⋮ BIQUANDLES AND THEIR APPLICATION TO VIRTUAL KNOTS AND LINKS ⋮ AN EXTENDED BRACKET POLYNOMIAL FOR VIRTUAL KNOTS AND LINKS
Cites Work
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- Symmetric quantum Weyl algebras
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- QUATERNION ALGEBRAS AND INVARIANTS OF VIRTUAL KNOTS AND LINKS I: THE ELLIPTIC CASE
- A POLYNOMIAL INVARIANT FOR FLAT VIRTUAL LINKS
- RACKS AND LINKS IN CODIMENSION TWO
- An Orientation-Sensitive Vassiliev Invariant for Virtual Knots
- ABSTRACT LINK DIAGRAMS AND VIRTUAL KNOTS
- The equation [B,(A-1)(A,B)=0 and virtual knots and links]
- SOME NUMERICAL INVARIANTS OF FLAT VIRTUAL LINKS ARE ALWAYS REALIZED BY REDUCED DIAGRAMS
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