REPRESENTATIONS OF COMPOSITE BRAIDS AND INVARIANTS FOR MUTANT KNOTS AND LINKS IN CHERN-SIMONS FIELD THEORIES
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Publication:2728078
DOI10.1142/S0217732395001769zbMath1020.57510arXivhep-th/9412084OpenAlexW3102534429MaRDI QIDQ2728078
Romesh K. Kaul, Pichai Ramadevi, Thupil R. Govindarajan
Publication date: 31 July 2001
Published in: Modern Physics Letters A (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/hep-th/9412084
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Chern-Simons perturbative series revisited ⋮ POST QUANTUM CRYPTOGRAPHY FROM MUTANT PRIME KNOTS ⋮ HOMFLY polynomials in representation \([3, 1\) for 3-strand braids] ⋮ Factorization of differential expansion for antiparallel double-braid knots ⋮ Colored HOMFLY polynomials of knots presented as double fat diagrams ⋮ Are Khovanov-Rozansky polynomials consistent with evolution in the space of knots? ⋮ A new symmetry of the colored Alexander polynomial ⋮ Composite link polynomials from super Chern-Simons theory ⋮ Colored HOMFLY-PT polynomials that distinguish mutant knots ⋮ Checks of integrality properties in topological strings ⋮ Coloured Alexander polynomials and KP hierarchy ⋮ Combinatorial formulas for Vassiliev invariants from Chern–Simons gauge theory ⋮ Implications for colored HOMFLY polynomials from explicit formulas for group-theoretical structure ⋮ Non-Abelian Chern-Simons action is topological invariant on 3 simple knot
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