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Lagrangian planes in hyperk\"ahler varieties of $K3^{[n]}$-type
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abstract
Jieao Song recently conjectured a formula for the class of a Lagrangian plane on a hyperk\"ahler variety of $K3^{[n]}$-type in terms of the class of a line on it. We give a proof of this conjecture if the line class is primitive.
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Cited by 1 Pith paper
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O'Grady's tenfolds from stable bundles on hyper-K\"ahler fourfolds
A moduli-space construction realizes the Laza-Saccà-Voisin compactification and yields infinitely many new families of O'Grady's ten-dimensional hyper-Kähler manifolds.
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