Geometrically connected components of Lubin-Tate deformation spaces with level structures

DOI10.4310/PAMQ.2008.v4.n4.a10zbMath1193.11112arXivmath/0611121MaRDI QIDQ959031

Matthias Strauch

Publication date: 10 December 2008

Published in: Pure and Applied Mathematics Quarterly (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0611121

zbMATH Keywords

rigid analytic geometryformal moduleslocal Langlands conjectureLubin-Tate theoryDrinfeld level structuresnonabelian class field theory

Mathematics Subject Classification ID

Drinfel'd modules; higher-dimensional motives, etc. (11G09) Langlands-Weil conjectures, nonabelian class field theory (11S37) Formal groups, (p)-divisible groups (14L05) Class field theory; (p)-adic formal groups (11S31)

Related Items (13)

On the p-adic cohomology of the Lubin-Tate tower ⋮ Semistable models for modular curves of arbitrary level ⋮ The Gross-Zagier-Zhang formula over function fields ⋮ On non-abelian Lubin–Tate theory for ⋮ Gelfand-Kirillov dimension and the \(p\)-adic Jacquet-Langlands correspondence ⋮ Factorisation de la cohomologie étale p-adique de la tour de Drinfeld ⋮ Locally analytic representations in the étale coverings of the Lubin-Tate moduli space ⋮ STABLE MODELS OF LUBIN–TATE CURVES WITH LEVEL THREE ⋮ On the stable reduction of the Lubin-Tate curve of level two in the equal characteristic case ⋮ Affinoids in Lubin-Tate surfaces with exponential full level two ⋮ Lubin-Tate deformation spaces and fields of norms ⋮ Lubin-Tate and Drinfeld bundles ⋮ Cohomologie 𝑝-adique de la tour de Drinfeld: le cas de la dimension 1

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