On the stable reduction of the Lubin-Tate curve of level two in the equal characteristic case

DOI10.1016/J.JNT.2014.07.016zbMath1387.11091OpenAlexW2079796209MaRDI QIDQ472830

Takahiro Tsushima

Publication date: 20 November 2014

Published in: Journal of Number Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jnt.2014.07.016

zbMATH Keywords

stable coveringstable reduction of the Lubin-Tate curve

Mathematics Subject Classification ID

Curves over finite and local fields (11G20) Local ground fields in algebraic geometry (14G20) Langlands-Weil conjectures, nonabelian class field theory (11S37)

Related Items (2)

Cuspidal representations in the cohomology of Deligne-Lusztig varieties for \(\mathrm{GL}(2)\) over finite rings ⋮ Good reduction of affinoids in the Lubin-Tate curve in even equal characteristic. II

Cites Work

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• Stable reduction and uniformization of abelian varieties. I
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• Stable reduction of \(X_0(p^3)\). With an Appendix by Everett W. Howe
• Minimal resolution and stable reduction of \(X_ 0(N)\)
• Exercices dyadiques
• Stable maps of curves
• Perfectoid spaces
• Geometric realization of the local Langlands correspondence for representations of conductor three
• Deformation spaces of one-dimensional formal modules and their cohomology
• STABLE MODELS OF LUBIN–TATE CURVES WITH LEVEL THREE
• Stable models of Lubin-Tate curves with level three
• Canonical Subgroups of Formal Groups
• ELLIPTIC MODULES

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