Add to ORKGWe present an easy example of mutant links with different Khovanov homology. The existence of such an example is important because it shows that Khovanov homology cannot be defined with a skein rule similar to the skein relation for the Jones polynomial
We introduce an invariant of tangles in Khovanov homology by considering a natural inverse system of...
Abstract. The d-invariant of an integral, positive definite lattice Λ records the minimal norm of a ...
We prove that any link in S^3 whose Khovanov homology is the same as that of a Hopf link must be iso...
We present an easy example of mutant links with different Khovanov homology. The existence of such a...
We prove that Khovanov homology and Lee homology with coefficients in F2=Z/2Zare invariant under com...
Khovanov homology is a combinatorially-defined invariant of knots and links, with various generaliza...
Khovanov homology ist a new link invariant, discovered by M. Khovanov, and used by J. Rasmussen to g...
AbstractConway's mutation of a link is achieved by flipping a 2-strand tangle. Two mutant links shar...
Abstract. In [14], [15] the author showed how to decompose the Khovanov ho-mology of a link L into t...
AbstractWe construct an endomorphism of the Khovanov invariant to prove H-thinness and pairing pheno...
AbstractThe motivation for this work was to construct a nontrivial knot with trivial Jones polynomia...
AbstractFormal linear algebra associated to tangles is used to analyse both of the two-variable poly...
Given a knot, we ask how its Khovanov and Khovanov–Rozansky homologies change under the operation of...
We construct a link surgery spectral sequence for all versions of monopole Floer homology with mod 2...
We consider the problem of distinguishing mutant knots using invariants of their satellites. We sho...
We introduce an invariant of tangles in Khovanov homology by considering a natural inverse system of...
Abstract. The d-invariant of an integral, positive definite lattice Λ records the minimal norm of a ...
We prove that any link in S^3 whose Khovanov homology is the same as that of a Hopf link must be iso...
We present an easy example of mutant links with different Khovanov homology. The existence of such a...
We prove that Khovanov homology and Lee homology with coefficients in F2=Z/2Zare invariant under com...
Khovanov homology is a combinatorially-defined invariant of knots and links, with various generaliza...
Khovanov homology ist a new link invariant, discovered by M. Khovanov, and used by J. Rasmussen to g...
AbstractConway's mutation of a link is achieved by flipping a 2-strand tangle. Two mutant links shar...
Abstract. In [14], [15] the author showed how to decompose the Khovanov ho-mology of a link L into t...
AbstractWe construct an endomorphism of the Khovanov invariant to prove H-thinness and pairing pheno...
AbstractThe motivation for this work was to construct a nontrivial knot with trivial Jones polynomia...
AbstractFormal linear algebra associated to tangles is used to analyse both of the two-variable poly...
Given a knot, we ask how its Khovanov and Khovanov–Rozansky homologies change under the operation of...
We construct a link surgery spectral sequence for all versions of monopole Floer homology with mod 2...
We consider the problem of distinguishing mutant knots using invariants of their satellites. We sho...
We introduce an invariant of tangles in Khovanov homology by considering a natural inverse system of...
Abstract. The d-invariant of an integral, positive definite lattice Λ records the minimal norm of a ...
We prove that any link in S^3 whose Khovanov homology is the same as that of a Hopf link must be iso...