Andrea Conti

activity

20162026

most citedNew

AdS_{2} / CFT_{1}

pairs from

AdS_{3}

and monopole bubbling

8 citations · 10 across the 6 of their papers we have counts for

collaborators

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5 papers · 1 filter

math.NT2026

The trianguline variety for reductive groups

Andrea Conti, Mohamed Moakher, Julian Quast

We study the trianguline variety for split connected reductive groups. We generalize a theorem of Breuil, Hellmann, and Schraen about its local structure, establishing smoothness o…

math.NT2021

Lifting trianguline Galois representations along isogenies

Andrea Conti

Given a central isogeny $π : G \to H$ of connected reductive $Q_{p}$ -groups, and a local Galois representation $ρ$ valued in $H (Q_{p})$ that is…

math.NT2019

Big images of two-dimensional pseudorepresentations

Andrea Conti, Jaclyn Lang, Anna Medvedovsky

Bellaïche has recently applied Pink-Lie theory to prove that, under mild conditions, the image of a continuous 2-dimensional pseudorepresentation $ρ$ of a profinite group on a loca…

math.NT2017★ 1 cited

Trianguline Galois representations and Schur functors

Andrea Conti

Given a $B$ -pair $W$ and a Schur functor $S$ , we show under some general assumptions that $W$ is trianguline if and only if $S (W)$ is. This is an extension of earlier work of Di Ma…

math.NT2016★ 1 cited

Galois level and congruence ideal for $p$ -adic families of finite slope Siegel modular forms

Andrea Conti

We consider $p$ -adic families of Siegel eigenforms of genus $2$ and finite slope, defined as local pieces of an eigenvariety and equipped with a suitable integral structure. Under…

The trianguline variety for reductive groups

Lifting trianguline Galois representations along isogenies

Big images of two-dimensional pseudorepresentations

Trianguline Galois representations and Schur functors

Galois level and congruence ideal for p-adic families of finite slope Siegel modular forms

Galois level and congruence ideal for $p$ -adic families of finite slope Siegel modular forms