Lionel Fourquaux

most citedTriangulable $\CO_F$-analytic

(φ_{q}, Γ)

-modules of rank 2

18 citations · 18 across the 2 of their papers we have counts for

collaborators

2 papers

math.NT2015

Iwasawa theory and $F$ -analytic Lubin-Tate $(φ, Γ)$ -modules

Laurent Berger, Lionel Fourquaux

Let $K$ be a finite extension of $Q_{p}$ . We use the theory of $(φ, Γ)$ -modules in the Lubin-Tate setting to construct some corestriction-compatible families of classes in th…

math.NT2012★ 18 cited

Triangulable $\CO_F$-analytic $(φ_{q}, Γ)$ -modules of rank 2

Lionel Fourquaux, Bingyong Xie

The theory of $(φ_{q}, Γ)$ -modules is a generalization of Fontaine's theory of $(φ, Γ)$ -modules, which classifies $G_{F}$ -representations on $\CO_F$-modules and $F$ -vector spaces for any…

Iwasawa theory and F-analytic Lubin-Tate (φ,Γ)-modules

Triangulable $\CO_F$-analytic (φq​,Γ)-modules of rank 2

Iwasawa theory and $F$ -analytic Lubin-Tate $(φ, Γ)$ -modules

Triangulable $\CO_F$-analytic $(φ_{q}, Γ)$ -modules of rank 2