Webconcise introduction to Faltings' theory of almost étale extensions and a chapter devoted to the Faltings topos. Though this topos is the general framework for Faltings' approach in p-adic Hodge theory, it remains relatively unexplored. The authors present a new approach based on a generalization of P. Deligne's covanishing topos. WebAug 2, 2016 · Title: Notes on the A_inf-cohomology of Integral p-adic Hodge theory. Authors: Matthew Morrow. Download PDF Abstract: We present a detailed overview of the construction of the A_inf-cohomology theory from the preprint "Integral p-adic Hodge theory", joint with B. Bhatt and P. Scholze. We focus particularly on the p-adic analogue of …
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WebAN INTRODUCTION TO THE THEORY OF p-ADIC REPRESENTATIONS 5 I.2.2. Definitions. — A p-adic representation V of GK is a finite dimensional Qp-vector space with a continuous linear action of GK. The dimension of V as a Qp-vector space will always be denoted by d. Here are some examples of p-adic representations: 1. WebAug 2, 2016 · Abstract: We present a detailed overview of the construction of the A_inf-cohomology theory from the preprint "Integral p-adic Hodge theory", joint with B. Bhatt … small cork board for walls
(UNFINISHED NOTES ON) MORDELL’S CONJECTURE AFTER …
WebAug 2, 2016 · Notes on the A_inf-cohomology of Integral p-adic Hodge theory. We present a detailed overview of the construction of the A_inf-cohomology theory from the preprint … WebINTEGRAL P-ADIC HODGE THEORY, TALK 2 (PERFECTOID RINGS, A inf AND THE PRO-ÉTALE SITE) POL VAN HOFTEN (NOTES BY JAMES NEWTON) 1. Witt vectors, A inf and integral perfectoid rings The first part of the talk will cover Witt vectors, A inf and integral perfectoid rings,followingsection3of[1]. Webp (Γ K). Proof. Let V and W be B-admissible representations. Suppose that f∈Hom Q p [Γ K](V,W) induces a zero map D B(V) →D B(W). Then f induces a zero map V⊗ Q p B→W⊗ Q p Bby Theorem 1.1, which means that fmust be a zero map. We thus find that the functorD B is faithful on RepB Q p (Γ K). It remains to verify that D Bis exact on ... small cork board on wheels