Dwork’s conjecture on the logarithmic growth of solutions of p-adic differential equations

DOI10.1112/S0010437X0700320XzbMath1161.12002WikidataQ122918744 ScholiaQ122918744MaRDI QIDQ5303022

Yves André

Publication date: 15 January 2009

Published in: Compositio Mathematica (Search for Journal in Brave)

zbMATH Keywords

Newton polygon\(p\)-adic differential equationsgeneric disk

Mathematics Subject Classification ID

(p)-adic differential equations (12H25)

Related Items (9)

On log-growth of solutions of \(p\)-adic differential equations at a logarithmic singular point ⋮ Jacobi sum, differential equation modulo prime and logarithmic growth ⋮ On log-growth of solutions of \(p\)-adic differential equations with \(p\)-adic exponents ⋮ The logarithmic growth of an element of the Robba ring which satisfies a Frobenius equation ⋮ Riccati differential equation for hypergeometric differential equation ⋮ On the rationality and continuity of logarithmic growth filtration of solutions of \(p\)-adic differential equations ⋮ The highest slope of log-growth Newton polygon of \(p\)-adic differential equations ⋮ Convergence Polygons for Connections on Nonarchimedean Curves ⋮ Logarithmic growth filtrations for -modules over the bounded Robba ring

This page was built for publication: Dwork’s conjecture on the logarithmic growth of solutions of p-adic differential equations