Théorie de Brauer et conducteur de Swan

DOI10.1090/S1056-3911-03-00336-9zbMath1070.14020OpenAlexW2030808561MaRDI QIDQ4820428

Isabelle Vidal

Publication date: 15 October 2004

Published in: Journal of Algebraic Geometry (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1090/s1056-3911-03-00336-9

zbMATH Keywords

representation theorymodularsheavesramificationschemes

Mathematics Subject Classification ID

Ordinary representations and characters (20C15) Modular representations and characters (20C20) Étale and other Grothendieck topologies and (co)homologies (14F20)

Related Items (15)

Tame distillation and desingularization by \(p\)-alterations ⋮ GEOMETRIC LOCAL -FACTORS IN HIGHER DIMENSIONS ⋮ Ramification theory for varieties over a local field ⋮ Having the same wild ramification is preserved by the direct image ⋮ Wild ramification and restrictions to curves ⋮ Wild ramification determines the characteristic cycle ⋮ On a cohomological generalization of the Shafarevich conjecture for \(K3\) surfaces ⋮ Refined characteristic class and conductor formula ⋮ Wild ramification, nearby cycle complexes, and characteristic cycles of \(\ell\)-adic sheaves ⋮ Cubic structures, equivariant Euler characteristics and lattices of modular forms ⋮ \( \ell \)-independence of the trace of local monodromy in a relative case ⋮ Compatible systems and ramification ⋮ Nodal curves and virtual wild ramification ⋮ From Pierre Deligne's secret garden: looking back at some of his letters ⋮ Categorical traces and a relative Lefschetz–Verdier formula

Cites Work

• Unnamed Item
• Über die lokale Zetafunktion von Shimuravarietaeten. Monodromiefiltration und verschwindende Zyklen in ungleicher Charakteristik
• Families of curves and alterations
• Smoothness, semi-stability and alterations
• Rigid geometry, Lefschetz-Verdier trace formula and Deligne's conjecture
• \(l\)-independence of the trace of monodromy
• Good reduction of abelian varieties
• Critères de platitude et de projectivité. Techniques de platification d'un module. (Criterial of flatness and projectivity. Technics of flatification of a module.)

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