Boyarsky principle and \(\mathcal D\)-modules

DOI10.1007/BF01445244zbMath0911.14012OpenAlexW2059293753MaRDI QIDQ1923267

François Loeser

Publication date: 29 April 1999

Published in: Mathematische Annalen (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/165447

zbMATH Keywords

\(\mathcal D\)-moduleFrobenius morphisms\(p\)-adic difference operator

Mathematics Subject Classification ID

Sheaves of differential operators and their modules, (D)-modules (32C38) Additive difference equations (39A10) Local ground fields in algebraic geometry (14G20) (p)-adic cohomology, crystalline cohomology (14F30)

Related Items (3)

On \(\pi\)-exponentials. II: Closed formula for the index ⋮ Formal stationary phase for the Mellin transform of a \(\mathcal{D}\)-module ⋮ \(D^\dagger (\infty)\)-affinité des schémas projectifs. (\(D^\dagger (\infty)\)-affinity of projective schemes.)

Cites Work

• Finite difference equations and determinants of integrals of multiform functions
• Gauss sums and the p-adic \(\Gamma\)-function
• On the Boyarsky Principle
• p-Adic Gamma Functions and Dwork Cohomology
• Lieu des pôles d'un système holonome d'équations aux différences finies
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