On the flatness of local models for the symplectic group

Mathematics – Algebraic Geometry

Scientific paper

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31 pages, LaTeX

Scientific paper

We investigate the bad reduction of certain Shimura varieties (associated to
the symplectic group). More precisely, we look at a model of the Shimura
variety at a prime p, with parahoric level structure at p. We show that this
model is flat, as conjectured by Rapoport and Zink, and that its special fibre
is reduced.

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