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Computations of the Lipshitz-Sarkar Steenrod Square on Khovanov Homology
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abstract
Lipshitz and Sarkar recently introduced a space-level refinement of Khovanov homology. This refinement induces a Steenrod square operation $\Sq^2$ on Khovanov homology which they describe explicitly. This paper presents some computations of $\Sq^2$. In particular, we give examples of links with identical integral Khovanov homology but with distinct Khovanov homotopy types.
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Notes on Khovanov homology
Expository lecture notes surveying Khovanov homology, its applications, and related invariants, with no new mathematical results.
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