A remark on the Chow ring of some hyperk\"ahler fourfolds
classification
🧮 math.AG
keywords
ahlerchowhyperkringvarietyclassescohomologyconjecture
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Let $X$ be a hyperk\"ahler variety. Voisin has conjectured that the classes of Lagrangian constant cycle subvarieties in the Chow ring of $X$ should lie in a subring injecting into cohomology. We study this conjecture for the Fano variety of lines on a very general cubic fourfold.
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