Are Khovanov-Rozansky polynomials consistent with evolution in the space of knots?
From MaRDI portal
Publication:1641735
DOI10.1007/JHEP04(2018)066zbMath1390.81219arXiv1802.09383WikidataQ129982607 ScholiaQ129982607MaRDI QIDQ1641735
A. S. Anokhina, A. Yu. Morozov
Publication date: 19 June 2018
Published in: Journal of High Energy Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1802.09383
Model quantum field theories (81T10) Groups and algebras in quantum theory and relations with integrable systems (81R12) Eta-invariants, Chern-Simons invariants (58J28)
Related Items (3)
Are Khovanov-Rozansky polynomials consistent with evolution in the space of knots? ⋮ Towards tangle calculus for Khovanov polynomials ⋮ The KNTZ trick from arborescent calculus and the structure of the differential expansion
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- FoamHo
- Towards \(\mathcal{R}\)-matrix construction of Khovanov-Rozansky polynomials I. Primary \(T\)-deformation of HOMFLY
- Introduction to Khovanov homologies. I. Unreduced Jones superpolynomial
- Superpolynomials for torus knots from evolution induced by cut-and-join operators
- Interplay between Macdonald and Hall-Littlewood expansions of extended torus superpolynomials
- \(\mathfrak{sl}_3\)-foam homology calculations
- Cabling procedure for the colored HOMFLY polynomials
- Chern-Simons theory in the temporal gauge and knot invariants through the universal quantum R-matrix
- Conformal field theory
- Colored HOMFLY polynomials as multiple sums over paths or standard Young tableaux
- State models and the Jones polynomial
- Hecke algebra representations of braid groups and link polynomials
- Infinite conformal symmetry in two-dimensional quantum field theory
- Quantum field theory and the Jones polynomial
- On Khovanov's categorification of the Jones polynomial
- Are Khovanov-Rozansky polynomials consistent with evolution in the space of knots?
- Torus knots and mirror symmetry
- HOMFLY and superpolynomials for figure eight knot in all symmetric and antisymmetric representations
- Ribbon graphs and their invariants derived from quantum groups
- Index for subfactors
- Characteristic forms and geometric invariants
- Three-dimensional Chern-Simons theory as a theory of knots and links. III: Compact semi-simple group
- Knot invariants from rational conformal field theories
- A categorification of the Jones polynomial
- Differential hierarchy and additional grading of knot polynomials
- Character expansion for HOMFLY polynomials. II. Fundamental representation. Up to five strands in braid
- Factorization of colored knot polynomials at roots of unity
- Khovanov-Rozansky homology and topological strings
- Introduction to Khovanov homologies. III. A new and simple tensor-algebra construction of Khovanov-Rozansky invariants
- Knot homology and refined Chern-Simons index
- Are there \(p\)-adic knot invariants?
- CHIRALITY OF KNOTS 942 AND 1071 AND CHERN-SIMONS THEORY
- REPRESENTATIONS OF COMPOSITE BRAIDS AND INVARIANTS FOR MUTANT KNOTS AND LINKS IN CHERN-SIMONS FIELD THEORIES
- On Stable Khovanov Homology of Torus Knots
- Torus HOMFLYPT as the Hall–Littlewood polynomials
- On the Hecke algebras and the colored HOMFLY polynomial
- The Superpolynomial for Knot Homologies
- Jones Polynomials of Torus Knots via DAHA
- A polynomial invariant for knots via von Neumann algebras
- A new polynomial invariant of knots and links
- Invariants of links of Conway type
- On Stable -Homology of Torus Knots
- ON THE INVARIANTS OF TORUS KNOTS DERIVED FROM QUANTUM GROUPS
- Lectures on knot homology
- Equations on knot polynomials and 3d/5d duality
- Matrix factorizations and link homology
- Some Cohomology Classes in Principal Fiber Bundles and Their Application to Riemannian Geometry
- SOFT MATRIX MODELS AND CHERN–SIMONS PARTITION FUNCTIONS
This page was built for publication: Are Khovanov-Rozansky polynomials consistent with evolution in the space of knots?
