Degree of an extension of \(\mathbb{Q}_ p^{\text{nr}}\) on which \(J_ 0 (N)\) is semi-stable

DOI10.5802/aif.1514zbMath0853.11042OpenAlexW2328511185MaRDI QIDQ1816856

Mohamed Krir

Publication date: 28 November 1996

Published in: Annales de l'Institut Fourier (Search for Journal in Brave)

Full work available at URL: http://www.numdam.org/item?id=AIF_1996__46_2_279_0

zbMATH Keywords

Jacobianunipotent representationTate modulemodular curvesemi-stable reductionlocal class field theorymaximal unramified extensionexponent of Artin character

Mathematics Subject Classification ID

Arithmetic ground fields for curves (14H25) Abelian varieties of dimension (> 1) (11G10) Arithmetic aspects of modular and Shimura varieties (11G18) Modular and Shimura varieties (14G35) Varieties over finite and local fields (11G25) Representation-theoretic methods; automorphic representations over local and global fields (11F70) Ramification and extension theory (11S15) Class field theory; (p)-adic formal groups (11S31)

Related Items (2)

Wild monodromy and automorphisms of curves ⋮ Néron models

Cites Work

• Exercices dyadiques
• Hecke operators on \(\Gamma_0(m)\)
• Séminaire de Géométrie Algébrique Du Bois-Marie 1967--1969. Groupes de monodromie en géométrie algébrique (SGA 7 I). Dirigé par A. Grothendieck avec la collaboration de M. Raynaud et D. S. Rim. Exposés I, II, VI, VII, VIII, IX
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