Michael Willis

activity

20152023

most citedStrands algebras and Ozsváth-Szabó's Kauffman-states functor

6 citations · 29 across the 11 of their papers we have counts for

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Showing 2020 · math.GTShow all

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math.GT2020

Towards an $sl_{2}$ action on the annular Khovanov spectrum

Rostislav Akhmechet, Vyacheslav Krushkal, Michael Willis

Given a link in the thickened annulus, its annular Khovanov homology carries an action of the Lie algebra $sl_{2}$ , which is natural with respect to annular link cobordism…

Towards an sl2​ action on the annular Khovanov spectrum

Towards an $sl_{2}$ action on the annular Khovanov spectrum