Morphisms between categorified spin networks
From MaRDI portal
Publication:3388021
DOI10.1142/S0218216520500455zbMath1494.57021arXiv1209.2732OpenAlexW3045847562MaRDI QIDQ3388021
Publication date: 8 January 2021
Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1209.2732
Chain complexes (category-theoretic aspects), dg categories (18G35) Finite-type and quantum invariants, topological quantum field theories (TQFT) (57K16) Homology theories in knot theory (Khovanov, Heegaard-Floer, etc.) (57K18)
Related Items (1)
Cites Work
- Unnamed Item
- Categorification of the Jones-Wenzl projectors
- Categorifying fractional Euler characteristics, Jones-Wenzl projectors and \(3j\)-symbols
- Khovanov homology and the slice genus
- A diagrammatic Temperley-Lieb categorification
- \(SO(3)\) homology of graphs and links
- A functor-valued invariant of tangles
- An exceptional collection for Khovanov homology
- \(sl(N)\)-link homology \((N\geq 4)\) using foams and the Kapustin-Li formula
- \(\text{sl}(3)\) link homology
- Categorification of the Temperley-Lieb category, tangles, and cobordisms via projective functors
- A categorification of the Temperley-Lieb algebra and Schur quotients of \(U(\mathfrak{sl}_2)\) via projective and Zuckerman functors
- A categorification of the Jones polynomial
- Khovanov's homology for tangles and cobordisms
- On Stable Khovanov Homology of Torus Knots
- Categorified Jones-Wenzl Projectors: a comparison
- ON KHOVANOV'S COBORDISM THEORY FOR $\mathfrak{su}_3$ KNOT HOMOLOGY
- Temperley-Lieb Recoupling Theory and Invariants of 3-Manifolds (AM-134)
- Four-dimensional topological quantum field theory, Hopf categories, and the canonical bases
- Handle Slides and Localizations of Categories
- An infinite torus braid yields a categorified Jones–Wenzl projector
- Matrix factorizations and link homology
This page was built for publication: Morphisms between categorified spin networks