Quasicoherent sheaves on rigid analytic spaces

Dustin Clausen (Copenhagen)

24-Sep-2020, 16:00-17:20 (4 years ago)

Abstract: I will describe a theory of "solid" quasicoherent sheaves on rigid analytic spaces, and explain how its basic properties give conceptually simple proofs of various foundational results concerning vector bundles and coherent sheaves in rigid geometry. This is joint work with Peter Scholze.

commutative algebraalgebraic geometrynumber theory

Audience: researchers in the topic


Recent Advances in Modern p-Adic Geometry (RAMpAGe)

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Organizers: David Hansen*, Arthur-César Le Bras*, Jared Weinstein*
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