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The p-adic Simpson Correspondence (AM-193)$
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Ahmed Abbes, Michel Gros, and Takeshi Tsuji

Print publication date: 2016

Print ISBN-13: 9780691170282

Published to Princeton Scholarship Online: October 2017

DOI: 10.23943/princeton/9780691170282.001.0001

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Covanishing topos and generalizations

Covanishing topos and generalizations

Chapter:
(p.485) Chapter VI Covanishing topos and generalizations
Source:
The p-adic Simpson Correspondence (AM-193)
Author(s):

Ahmed Abbes

Michel Gros

Takeshi Tsuji

Publisher:
Princeton University Press
DOI:10.23943/princeton/9780691170282.003.0006

This chapter focuses on the Faltings topos, the general framework for Faltings' approach in p-adic Hodge theory. It presents a new approach to the Faltings topos based on a generalization of Deligne's covanishing topos. Along the way, it corrects the original definition of Faltings. After introducing the relevant notation and conventions, the chapter describes the oriented products of topos, covanishing topos and generalized covanishing topos, morphisms with values in a generalized covanishing topos, ringed total topos and ringed covanishing topos, and finite étale site and topos of a scheme. It concludes with a discussion of Faltings site and topos, along with the inverse limit of Faltings topos.

Keywords:   p-adic Hodge theory, Faltings topos, covanishing topos, generalized covanishing topos, morphism, ringed total topos, ringed covanishing topos, finite étale site, Faltings site, inverse limit

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