A twisted dimer model for knots
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Publication:5414335
DOI10.4064/fm225-1-4zbMath1311.57010arXiv1010.5228OpenAlexW3098506897MaRDI QIDQ5414335
Heather M. Russell, Moshe Cohen, Oliver T. Dasbach
Publication date: 5 May 2014
Published in: Fundamenta Mathematicae (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1010.5228
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Tilting modules arising from knot invariants ⋮ The Jones polynomials of three-bridge knots via Chebyshev knots and billiard table diagrams ⋮ Knot theory and cluster algebras ⋮ Loop Groups, Clusters, Dimers and Integrable Systems ⋮ Dehn coloring and the dimer model for knots ⋮ Kauffman's clock lattice as a graph of perfect matchings: a formula for its height ⋮ A reduced set of moves on one-vertex ribbon graphs coming from links ⋮ Equivalence of edge bicolored graphs on surfaces ⋮ A discrete Morse perspective on knot projections and a generalised clock theorem ⋮ Mahler measure and the Vol‐Det Conjecture ⋮ Biquasiles and dual graph diagrams ⋮ Knot invariants from Laplacian matrices
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