The structure of analytic \(\tau\)-sheaves.

DOI10.1016/S0022-314X(02)00130-0zbMath1045.11040MaRDI QIDQ1394930

Francis Gardeyn

Publication date: 25 June 2003

Published in: Journal of Number Theory (Search for Journal in Brave)

zbMATH Keywords

modelst-motives\(\tau\)-sheavesanalytic structures

Mathematics Subject Classification ID

Drinfel'd modules; higher-dimensional motives, etc. (11G09)

Related Items (9)

Congruences of Galois representations attached to effective A-motives over global function fields ⋮ The isogeny conjecture for \(A\)-motives ⋮ The distribution of the zeros of the Goss zeta-function for \(A=\mathbb{F}_2[x,y/(y^2+y+x^3+x+1)\)] ⋮ Openness of the Galois image for \(\tau\)-modules of dimension 1. ⋮ A FUNCTION FIELD ANALOGUE OF THE RASMUSSEN-TAMAGAWA CONJECTURE: THE DRINFELD MODULE CASE ⋮ Cohomological Theory of Crystals over Function Fields and Applications ⋮ Product formulas for periods of CM abelian varieties and the function field analog ⋮ Applications of non-Archimedean integration to the \(L\)-series of \(\tau\)-sheaves ⋮ Tate modules of isocrystals and good reduction of Drinfeld modules

Cites Work

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• Formal-algebraic and rigid-analytic geometry
• Valuative criteria for families of vector bundles on algebraic varieties
• Serre's conjecture
• Formal and rigid geometry. I: Rigid spaces
• Analytic morphisms of \(t\)-motives
• A Galois criterion for good reduction of \(\tau\)-sheaves.
• Néron Models
• ELLIPTIC MODULES
• Une compactification des champs classifiant les chtoucas de Drinfeld
• 𝐿-functions of 𝜑-sheaves and Drinfeld modules

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