Group schemes with strict O-action

By G. Faltings. 2002

58 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Computer Networks and Communications

View Paper: https://www.semanticscholar.org/paper/9334805c5677e9acda932f9df7448e5f3fcf7907

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In Computational Theory and Mathematics

1. Laurent Fargues
2. Chao Li
3. Wei Zhang
4. M. Strauch
5. Peter Scholze

In Computer Networks and Communications

1. Laurent Fargues
2. Chao Li
3. Wei Zhang
4. M. Strauch
5. Peter Scholze

Citations in the corpus

• Kudla-Rapoport cycles and derivatives of local densities (2019, background): “n analogous theory ofrelative Breuil modules(see [Hen16]) by replacing W = W(¯k) with O˘ F = WO F0 (¯k), and by defining Sto be the -adic completion of the OF0-divided power envelope (in the sense of [Fal02]) of OF˘[u] with respect to the ideal (E(u)). 4.4. Tate modules. Let Kbe a finite extension of ”
• Deformation spaces of one-dimensional formal modules and their cohomology (2006, background): “rsal deformation of X[m] over Fin the sense of [A1], sec. 1. In the case o= Zpthis statement is Cor. 4.8 (ii) in [Il]. For arbitrary othe versality of X[m] follows from the results of Faltings, cf. [F3], p. 276, with the same arguments as in [Il]. We conclude as explained after Thm. 1.7. of [A2]: th”
• Geometrization of the local Langlands correspondence (2021, background): “These are defined in [3] (see also [4, Appendix B]).”
• The Local Langlands Correspondence for GLn over p-adic fields (2012, background): “Proof We recall the necessary facts from Faltings’ theory of group schemes with strict O-action, [7].”