Fedosov quantization in positive characteristic

Mathematics – Algebraic Geometry

Scientific paper

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39 pages, LaTeX2e. Final version, to appear in JAMS

Scientific paper

We study the problem of deformation quantization for (algebraic) symplectic manifolds over a base field of positive characteristic. We prove a reasonably complete classification theorem for one class of such quantizations; in the course of doing it, we also introduce a notion of a restricted Poisson algebra -- the Poisson analog of the standard notion of a restrictted Lie algebra -- and we prove a version of Darboux Theorem valid in positive characteristic setting.

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