论文标题

中间扩展和结晶分布代数

Intermediate extensions and crystalline distribution algebras

论文作者

Huyghe, Christine, Schmidt, Tobias

论文摘要

令G为混合特征的完整离散估值环上的连接的分裂还原组。我们使用Abe-Caro和算术贝林森 - 伯恩斯坦定位引起的中间扩展理论,以G将G的(正式)标志品种的局部闭合子空间上的局部闭合子空间上的局部闭合子空间上的cy exect(2)示例(2)示例。

Let G be a connected split reductive group over a complete discrete valuation ring of mixed characteristic. We use the theory of intermediate extensions due to Abe-Caro and arithmetic Beilinson-Bernstein localization to classify irreducible modules over the crystalline distribution algebra of G in terms of overconvergent isocrystals on locally closed subspaces in the (formal) flag variety of G. We treat the case of SL(2) as an example.

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