Colored knot polynomials: HOMFLY in representation [2, 1]
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Publication:3464940
DOI10.1142/S0217751X15501699zbMath1333.81202arXiv1508.02870OpenAlexW1897212453MaRDI QIDQ3464940
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Publication date: 28 January 2016
Published in: International Journal of Modern Physics A (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1508.02870
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Related Items (22)
Are there \(p\)-adic knot invariants? ⋮ HOMFLY polynomials in representation \([3, 1\) for 3-strand braids] ⋮ \(\mathrm{SU}(2)/\mathrm{SL}(2)\) knot invariants and Kontsevich-Soibelman monodromies ⋮ On universal knot polynomials ⋮ On skew tau-functions in higher spin theory ⋮ Differential expansion and rectangular HOMFLY for the figure eight knot ⋮ On the block structure of the quantum ℛ-matrix in the three-strand braids ⋮ Tug-the-hook symmetry for quantum 6j-symbols ⋮ Checks of integrality properties in topological strings ⋮ Rectangular superpolynomials for the figure-eight knot \(4_1\) ⋮ Tabulating knot polynomials for arborescent knots ⋮ Distinguishing mutant knots ⋮ Perturbative analysis of the colored Alexander polynomial and KP soliton \(\tau\)-functions ⋮ On ambiguity in knot polynomials for virtual knots ⋮ Universal Racah matrices and adjoint knot polynomials: arborescent knots ⋮ Quantum Racah matrices and 3-strand braids in representation \([3,3\)] ⋮ Tangle blocks in the theory of link invariants ⋮ Racah matrices and hidden integrability in evolution of knots ⋮ A simple proof of the strong integrality for full colored HOMFLYPT invariants ⋮ Implications for colored HOMFLY polynomials from explicit formulas for group-theoretical structure ⋮ Multi-colored links from 3-strand braids carrying arbitrary symmetric representations ⋮ Wilson loop invariants from \(W_{N}\) conformal blocks
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