• Presentation Name〽️: Perfectoid Spaces, after Scholze
    Presenter: Chen, Miaofen and Chen, Ke
    Date👩🏽‍🚒♌️: 2013-11-15
    Location🏇: 光华东主楼1801
    Abstract🧑🏽‍🎤:

    Talk 1: Introduction

    Nov. 7 (Thur), 10-11:30, Speaker: Chen,Miaofen

     

    Abstract: Will briefly review of the ideas of Tate, Fontaine, Wintenberger, Faltings, etc., and state the main results. If time permits, will begin introducing perfectoid fields.

     

    Talk 2: Perfectoid Ring Theory

    Nov. 8 (Fri), 10-11:30, Speaker: Chen, Miaofen

     

    Abstract: Will introduce perfectoid algebras, tilting and the inputs from almost ring theory.

     

    Talk 3: Perfectoid Spaces

    Nov. 14 (Thur), 10-11:30, Speaker: Chen, Miaofen

     

    Abstract: Will introduce Huber's adic spaces and perfectoid spaces.

     

    Talk 4: Analytic Topology on Perfectoid Spaces

    Nov. 15 (Fri), 10-11:30, Speaker: Chen, Ke

     

    Abstract: Will introduce the analytic topology of perfectoid spaces. Various results will be explained in parallel with rigid analytic geometry, like Tate acyclicity, etc.

     

    Talk 5:Etale Topology of Perfectoid Spaces

    Nov. 28 (Thur), 10-11:30, Speaker: Chen, Ke

     

    Abstract: Will explain the basic results on the etalecohomology of a perfectoid space with torsion coefficients; the idea of pro-etale site introduced by Scholze.

     

    Talk 6: Weight-Monodromy Conjecture in the Toric Case

    Nov. 29 (Fri), 10-11:30, Speaker: Chen, Ke

     

    Abstract: For a proper smooth variety over a local field with semi-stable reduction, it was conjectured that the weight filtration and the monodromy filtration on the etalecohomology of the variety differ by a shift. In this talk we explain the perfectoidification of toric varieties and the proof of Scholze of the weight-monodromy conjecture for proper smooth toric varieties in characteristic zero by reduction to the equal characteristic case proved by Deligne and Ito.

     

    Annual Speech Directory🏝: No.173

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