Stephan M. Wehrli

most citedA remark on the topology of (n,n) Springer varieties

14 citations · 21 across the 3 of their papers we have counts for

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math.GT2009

On the naturality of the spectral sequence from Khovanov homology to Heegaard Floer homology

J. Elisenda Grigsby, Stephan M. Wehrli

Ozsvath and Szabo have established an algebraic relationship, in the form of a spectral sequence, between the reduced Khovanov homology of (the mirror of) a link L in S^3 and the H…

math.GT2009★ 7 cited

Mutation invariance of Khovanov homology over $F_{2}$

Stephan M. Wehrli

We prove that Khovanov homology and Lee homology with coefficients in $F_{2}$ are invariant under component-preserving link mutations.

On the naturality of the spectral sequence from Khovanov homology to Heegaard Floer homology

Mutation invariance of Khovanov homology over F2​

Mutation invariance of Khovanov homology over $F_{2}$