Knot Floer homology and Khovanov-Rozansky homology for singular links
From MaRDI portal
Publication:1713043
DOI10.2140/agt.2018.18.3839zbMath1422.57034arXiv1511.08953OpenAlexW3100725430WikidataQ128739773 ScholiaQ128739773MaRDI QIDQ1713043
Publication date: 24 January 2019
Published in: Algebraic \& Geometric Topology (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1511.08953
Related Items (13)
Earrings, Sutures, and Pointed Links ⋮ Khovanov-Seidel quiver algebras and Ozsváth-Szabó's bordered theory ⋮ 𝑈_{𝑞}(𝑠𝑙(2))-quantum invariants from an intersection of two Lagrangians in a symmetric power of a surface ⋮ Categorical lifting of the Jones polynomial: a survey ⋮ The knot Floer cube of resolutions and the composition product ⋮ Evaluations of link polynomials and recent constructions in Heegaard Floer theory ⋮ Ozsváth-Szabó bordered algebras and subquotients of category \(\mathcal{O} \) ⋮ Extremal Khovanov homology of Turaev genus one links ⋮ On two types of Heegaard diagram used in knot Floer homology ⋮ GENERATORS, RELATIONS, AND HOMOLOGY FOR OZSVÁTH–SZABÓ’S KAUFFMAN-STATES ALGEBRAS ⋮ Exponential growth of colored HOMFLY-PT homology ⋮ Two detection results of Khovanov homology on links ⋮ A quantum categorification of the Alexander polynomial
Cites Work
- An untwisted cube of resolutions for knot Floer homology
- A note on sign conventions in link Floer homology
- Maslov index formulas for Whitney \(n\)-gons
- Some differentials on Khovanov-Rozansky homology
- A refinement of sutured Floer homology
- Composition products and models for the homfly polynomial
- Holomorphic disks, link invariants and the multi-variable Alexander polynomial
- Matrix factorizations and link homology. II.
- Holomorphic disks and knot invariants
- A categorification of the Jones polynomial
- Framed graphs and the non-local ideal in the knot Floer cube of resolutions
- A cube of resolutions for knot Floer homology
- The Superpolynomial for Knot Homologies
- KHOVANOV–ROZANSKY GRAPH HOMOLOGY AND COMPOSITION PRODUCT
- A new polynomial invariant of knots and links
- A note on Khovanov–Rozansky sl2-homology and ordinary Khovanov homology
- Matrix factorizations and link homology
This page was built for publication: Knot Floer homology and Khovanov-Rozansky homology for singular links