The Lee spectral sequence, unknotting number, and the knight move conjecture

DOI10.1016/j.topol.2018.11.020zbMath1406.57002arXiv1710.07875OpenAlexW2963958557WikidataQ123154495 ScholiaQ123154495MaRDI QIDQ1710632

Nathan Dowlin, Akram S. Alishahi

Publication date: 23 January 2019

Published in: Topology and its Applications (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1710.07875

zbMATH Keywords

Khovanov homologyunknotting numberknight move conjectureLee spectral sequence

Mathematics Subject Classification ID

Related Items

On Khovanov Homology and Related Invariants ⋮ Ribbon distance and Khovanov homology ⋮ A description of Rasmussen’s invariant from the divisibility of Lee’s canonical class ⋮ Knot Floer homology and the unknotting number ⋮ The Knight Move Conjecture is false ⋮ Unknotting number and Khovanov homology ⋮ Instantons and some concordance invariants of knots

Cites Work

• Khovanov module and the detection of unlinks
• Khovanov homology and the slice genus
• Khovanov homology is an unknot-detector
• On Khovanov's categorification of the Jones polynomial
• A categorification of the Jones polynomial
• An endomorphism of the Khovanov invariant
• Link homology and Frobenius extensions