7 citations · 12 across the 5 of their papers we have counts for
5 papers
Invariants of knotted surfaces from link homology and bridge trisections
Adam Saltz
Meier and Zupan showed that every surface in the four-sphere admits a bridge trisection and can therefore be represented by three simple tangles. This raises the possibility of app…
Mutation-invariance of Khovanov-Floer theories
Adam Saltz
Khovanov-Floer theories are a class of homological link invariants which admit spectral sequences from Khovanov homology. They include Khovanov homology, Szab{ó}'s geometric link h…
Strong Khovanov-Floer Theories and Functoriality
Adam Saltz
We provide a unified framework for proving Reidemeister-invariance and functoriality for a wide range of link homology theories. These include Lee homology, Heegaard Floer homology…
The Ozsváth-Szabó spectral sequence and combinatorial link homology
Adam Saltz
The Khovanov homology of a link in and the Heegaard Floer homology of its branched double cover are related through a spectral sequence constructed by Ozsváth and Szabó. This…
An annular refinement of the transverse element in Khovanov homology
Diana Hubbard, Adam Saltz
We construct a braid conjugacy class invariant by refining Plamenevskaya's transverse element in Khovanov homology via the annular grading. While is not an invariant of…