Mutation invariance of Khovanov homology over ${\mathbb{F}}_2$

Abstract

We prove that Khovanov homology and Lee homology with coefficients in ${\mathbb{F}}_2$ are invariant under component-preserving link mutations.

arXiv comment14 pages, 5 figures

References in corpus (5)

• Khovanov's homology for tangles and cobordisms
• Khovanov Homology and Conway Mutation
• An endomorphism of the Khovanov invariant
• Odd Khovanov homology is mutation invariant
• Fast Khovanov Homology Computations

Cited by in corpus (4)

• Computations of the Lipshitz-Sarkar Steenrod Square on Khovanov Homology
• A remark on Khovanov homology and two-fold branched covers
• On symmetries of peculiar modules; or, $\delta$-graded link Floer homology is mutation invariant
• On a Heegaard Floer theory for tangles