The one-row-colored 𝔰𝔩3 Jones polynomials for pretzel links
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Publication:5881434
DOI10.1142/S021821652250105XMaRDI QIDQ5881434
Publication date: 10 March 2023
Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2203.05262
Cites Work
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- The head and tail conjecture for alternating knots
- \(q\)-series and tails of colored Jones polynomials
- The Jones slopes of a knot
- The hyperbolic volume of knots from the quantum dilogarithm
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- State models and the Jones polynomial
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- The PSU(3) invariant of the Poincaré homology sphere
- Spiders for rank 2 Lie algebras
- Integrality and symmetry of quantum link invariants
- Twist formulas for one-row colored \(A_2\) webs and \(\mathfrak{sl}_3\) tails of \((2,2m)\)-torus links
- Nahm sums, stability and the colored Jones polynomial
- Pretzel knots and \(q\)-series
- Jones-Wenzl idempotents for rank 2 simple Lie algebras
- The 𝑆𝐿₃ colored Jones polynomial of the trefoil
- The head and tail of the colored Jones polynomial for adequate knots
- A stability conjecture for the colored Jones polynomial
- A polynomial invariant for knots via von Neumann algebras
- Quantum SU(3) Invariant of 3-Manifolds via Linear Skein Theory
- A 𝑞-series identity via the 𝔰𝔩₃ colored Jones polynomials for the (2,2𝔪)-torus link
- On the 2-head of the colored Jones polynomial for pretzel knots
- The Bubble skein element and applications
- The 𝔰𝔩3 colored Jones polynomials for 2-bridge links
- On the head and the tail of the colored Jones polynomial
- TRIHEDRON COEFFICIENTS FOR $\mathcal{U}_{q}(\mathfrak{sl}(3,\mathbb{C}))$
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