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Rapoport-Zink spaces of type GU(2,n-2)
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We describe the structure of the supersingular Rapoport-Zink space associated to the group of unitary similitudes of signature (2,n-2) for an unramified quadratic extension of p-adic fields. In earlier work, two of the authors described the irreducible components in the category of schemes-up-to-perfection. The goal of this work is to remove the qualifier "up-to-perfection".
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Cited by 2 Pith papers
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The Bruhat-Tits stratification for basic unramified $GU(1,n-1)$ Rapoport-Zink spaces at arbitrary parahoric level
At arbitrary parahoric level, the reduced special fiber of the GU(1,n−1) Rapoport-Zink space is stratified by closures of fine Deligne-Lusztig varieties, with incidence controlled by Bruhat-Tits indices and n−m+1 J(E)...
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The basic locus of ramified unitary Shimura varieties of signature $(n-1,1)$ at maximal vertex level
Constructs Bruhat-Tits stratification for ramified unitary Rapoport-Zink space of signature (n-1,1) at vertex lattice level, proves normality, Cohen-Macaulayness and dimension formulas, and gives scheme-theoretic isom...
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