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Descent theory for schemes

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Mesablishvili, B

We give a complete characterization of the class of quasi-compact morphisms of schemes that are stable effective descent morphisms for the SCHEMES-indexed category given by quasi-coherent sheaves of modules.

Document type Communication à un colloque (Conference Paper) – Présentation orale avec comité de sélection
Publication date 2004
Language Anglais
Conference "Workshop on Categorical Structures for Descent and Galois Theory, Hopf Algebras and Semiabelian Categories", Fields Inst, Toronto (Canada) (Sep 23-28, 2002)
Journal information "Applied Categorical Structures : a journal devoted to applications of categorical methods in algebra, analysis, order, topology and computer science" - Vol. 12, no. 5-6, p. 485-512 (2004)
Peer reviewed yes
issn 0927-2852
e-issn 1572-9095
Publisher Kluwer Academic Publ (Dordrecht)
Affiliation UCL - Autre
Keywords Scheme ; Quasi-coherent Module ; Indexed Category ; (effective) Descent Morphism ; Pure Morphism Of Schemes
Links
Bibliographic reference Mesablishvili, B. Descent theory for schemes.Workshop on Categorical Structures for Descent and Galois Theory, Hopf Algebras and Semiabelian Categories (Fields Inst, Toronto (Canada), Sep 23-28, 2002). In: Applied Categorical Structures : a journal devoted to applications of categorical methods in algebra, analysis, order, topology and computer science, Vol. 12, no. 5-6, p. 485-512 (2004)
Permanent URL http://hdl.handle.net/2078.1/61174