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- W1787082364 abstract "We construct a correspondence between smooth algebraic Lagrangians in the cotangent bundle of complex affine n-space which satisfy some (co)homology vanishing assumptions and a certain class of holonomic modules over the n-th Weyl algebra. The association goes via reduction mod p. As a consequence, we deduce that the group of Morita autoequivalences of the n-th Weyl algebra is isomorphic to the group of symplectomorphisms of the cotangent bundle of affine space. This generalizes an old theorem of Dixmier (in the case n=1) and settles a conjecture of Belov-Kanel and Kontsevich in general." @default.
- W1787082364 created "2016-06-24" @default.
- W1787082364 creator A5084157446 @default.
- W1787082364 date "2015-10-20" @default.
- W1787082364 modified "2023-09-27" @default.
- W1787082364 title "The p-Cycle of Holonomic D-modules and Automorphisms of the Weyl Algebra" @default.
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