Numerical knot invariants of finite type from Chern-Simons perturbation theory

DOI10.1016/0550-3213(94)00430-MzbMath1020.57500arXivhep-th/9407076MaRDI QIDQ1571416

N. Delaunay

Publication date: 10 July 2000

Published in: Nuclear Physics. B (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/9407076

Mathematics Subject Classification ID

Related Items (16)

Chern-Simons perturbative series revisited ⋮ HOMFLY polynomials in representation \([3, 1\) for 3-strand braids] ⋮ Chern-Simons theory, matrix integrals, and perturbative three-manifold invariants ⋮ A new symmetry of the colored Alexander polynomial ⋮ On genus expansion of superpolynomials ⋮ Chern-Simons theory in the temporal gauge and knot invariants through the universal quantum R-matrix ⋮ Towards tangle calculus for Khovanov polynomials ⋮ Genus expansion of HOMFLY polynomials ⋮ Perturbative analysis of the colored Alexander polynomial and KP soliton \(\tau\)-functions ⋮ Coloured Alexander polynomials and KP hierarchy ⋮ The application of numerical topological invariants in simulations of knotted rings: A comprehensive Monte Carlo approach ⋮ Hidden structures of knot invariants ⋮ Chern-Simons solutions of the chiral teleparallelism constraints of gravity ⋮ Kontsevich integral for Vassiliev invariants from Chern–Simons perturbation theory in the light-cone gauge ⋮ KONTSEVICH INTEGRAL FOR KNOTS AND VASSILIEV INVARIANTS ⋮ Configuration spaces and Vassiliev classes in any dimension

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