Extension of KNTZ trick to non-rectangular representations
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Publication:2272369
DOI10.1016/j.physletb.2019.05.016zbMath1420.57027arXiv1903.00259OpenAlexW2919201337WikidataQ127856488 ScholiaQ127856488MaRDI QIDQ2272369
Publication date: 10 September 2019
Published in: Physics Letters. B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1903.00259
Related Items (5)
Perspectives of differential expansion ⋮ Multiplicity-free \(U_q(sl_N)\) 6-j symbols: relations, asymptotics, symmetries ⋮ Towards tangle calculus for Khovanov polynomials ⋮ The KNTZ trick from arborescent calculus and the structure of the differential expansion ⋮ Distinguishing mutant knots
Cites Work
- Superpolynomials for torus knots from evolution induced by cut-and-join operators
- Differential expansion and rectangular HOMFLY for the figure eight knot
- Shifted Jack polynomials, binomial formula, and applications
- Rectangular superpolynomials for the figure-eight knot \(4_1\)
- HOMFLY for twist knots and exclusive Racah matrices in representation [333]
- HOMFLY and superpolynomials for figure eight knot in all symmetric and antisymmetric representations
- On moduli space of symmetric orthogonal matrices and exclusive Racah matrix \(\overline{S}\) for representation \(R=[3,1\) with multiplicities]
- Differential hierarchy and additional grading of knot polynomials
- On exclusive Racah matrices \(\overline{S}\) for rectangular representations
- On rectangular HOMFLY for twist knots
- Tabulating knot polynomials for arborescent knots
- Factorization of differential expansion for non-rectangular representations
- Quadruply-graded colored homology of knots
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