2 citations · 2 across the 1 of their papers we have counts for
3 papers
math.GT2019
Strands algebras and Ozsváth-Szabó's Kauffman-states functor
Andrew Manion, Marco Marengon, Michael Willis
We define new differential graded algebras A(n,k,S) in the framework of Lipshitz-Ozsváth-Thurston's and Zarev's strands algebras from bordered Floer homology. The algebras A(n,k,S)…
math.GT2019★ 2 cited
Generators, relations, and homology for Ozsváth-Szabó's Kauffman-states algebras
Andrew Manion, Marco Marengon, Michael Willis
We give a generators-and-relations description of differential graded algebras recently introduced by Ozsváth and Szabó for the computation of knot Floer homology. We also compute…
math.GT2018
The Knight Move Conjecture is false
Ciprian Manolescu, Marco Marengon
The Knight Move Conjecture claims that the Khovanov homology of any knot decomposes as direct sums of some "knight move" pairs and a single "pawn move" pair. This is true for insta…