An endomorphism of the Khovanov invariant
Eun Soo Lee
Abstract
We construct an endomorphism of the Khovanov invariant to prove H-thinness and pairing phenomena of the invariants for alternating links. As a consequence, it follows that the Khovanov invariant of an oriented nonsplit alternating link is determined by its Jones polynomial, signature, and the linking numbers of its components.
Create a lesson
Related papers
Smooth and Topological Nonorientable Four-Genera of Low-Crossing Knots
Seong-Jin Lee
Universal bounds for decompositions of PL manifolds
Rustam Sadykov
A surface-group action on real-hyperbolic space with no Cannon--Thurston map
Bruno Dular
Combination Theorems and the Farrell--Jones Conjecture for Graph Products of Pairs
I. Gkeneralis, S. Prassidis
Multivariable Alexander polynomials of twisted torus links via Dehn surgery
Birch Bryant
Quasimorphisms and bounded cohomology of transformation groups of nonorientable surfaces
Michael Brandenbursky