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 $A {infty}$-modules and Calogero-Moser Spaces

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We re-examine the bijective correspondence between the set of isomorphism classes of ideals of the first Weyl algebra and associated quiver varieties (Calogero-Moser spaces) \cite{BW1, BW2}. We give a new explicit construction of this correspondence based on the notion of $\A$-envelope of a rank one torsion-free $A 1$-module. Though perhaps less ge

Author: Yuri Berest; Oleg Chalykh

Source: https://archive.org/

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