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On the basic locus of GSpin Shimura varieties with vertex stabilizer level
Published 13 May 2025 in math.NT and math.AG | (2505.08911v1)
Abstract: We study the basic locus of Shimura varieties associated to the group of spinor similitudes of a quadratic space over $\mathbb{Q}$ with level structure given by the stabilizer of a vertex lattice. We give a description of the underlying reduced scheme of the associated Rapoport--Zink space, generalizing results of Howard--Pappas [HP17] and Oki [Oki20b], in the case of self-dual, and almost self dual level structure.
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