DESCENT FOR NON-ARCHIMEDEAN ANALYTIC SPACES BRIAN CONRAD AND MICHAEL TEMKIN 1. Introduction In the theory of schemes, faithfully flat descent is a very powerful tool. One wants a descent theory not only for quasi-coheren - Temkin - Document - PDFSEARCH.IO

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	DESCENT FOR NON-ARCHIMEDEAN ANALYTIC SPACES BRIAN CONRAD AND MICHAEL TEMKIN 1. Introduction In the theory of schemes, faithfully flat descent is a very powerful tool. One wants a descent theory not only for quasi-coheren Add to Reading List Document Date: 2010-09-18 12:04:33 Open Document File Size: 379,81 KB Share Result on Facebook Company Ge / / Currency pence / / Facility Columbia University / Max Planck Institute / / IndustryTerm completed tensor products / fiber product / ordinary tensor products / / MusicGroup B.C. / / Organization National Science Foundation / Columbia University / Max Planck Institute for Mathematics / / Person BRIAN CONRAD / Spec / MICHAEL TEMKIN / / Position pointed integral l-scheme model / / ProgrammingLanguage C / / ProvinceOrState British Columbia / / SocialTag Algebraic geometry Sheaf theory Finite morphism Étale morphism Proper morphism Quasi-finite morphism Grothendieck topology Sheaf Epimorphism Abstract algebra

DESCENT FOR NON-ARCHIMEDEAN ANALYTIC SPACES BRIAN CONRAD AND MICHAEL TEMKIN 1. Introduction In the theory of schemes, faithfully flat descent is a very powerful tool. One wants a descent theory not only for quasi-coherenAdd to Reading List