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Curves and vector bundles in p-adic Hodge theory

机译:P-Adic Hodge理论中的曲线和矢量包

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This work is dedicated to the discovery, the definition, and the study of the fundamental curve in p-adic Hodge theory. For this we take the point of view to define and study the p-adic period rings as rings of holomorphic functions of the variable p. We then classify the vector bundles on the curve, a theorem that generalizes in some sense the classification theorem of vector bundles on the projective line. As an application we give geometric proofs of the two main theorems in p-adic Hodge theory : weakly admissible implies admissible, and de Rham implies potentially semi-stable.
机译:这项工作致力于对P-ADIC Hodge理论中的基本曲线的发现,定义和研究。 为此,我们采取的观点来定义和研究P-ADIC时段环作为变量p的核性功能的环。 然后,我们将曲线上的矢量包分类,在某种意系中推广的定理,这些定理在投影线上的矢量包的分类定理。 作为一个应用,我们提供了P-Adic Hodge理论中两个主要定理的几何证据:弱允许意味着可接受,并且De Rham意味着可能半稳定。

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