activity
20162026
most citedNew pairs from and monopole bubbling

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

collaborators

7 papers

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…

hep-th2023

AdS T-duality and evidence for superconformal quantum mechanics

Andrea Conti

We construct two families of AdS vacua in Type IIB Supergravity performing U(1) and SL(2) T-dualities on the $\text{AdS}_3 \times \text{$ \widehat{\mathbb{CP}}\!\!~^3$} \times…

hep-th2023★ 8 cited

New pairs from and monopole bubbling

Andrea Conti, Yolanda Lozano, Niall T. Macpherson

We present general results on generating solutions to Type II supergravity from solutions via U(1) and SL(2) T-dualities. We focus on a class of Type…

math.NT2021

Lifting trianguline Galois representations along isogenies

Andrea Conti

Given a central isogeny of connected reductive -groups, and a local Galois representation valued in 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 of a profinite group on a loca…

math.NT2017★ 1 cited

Trianguline Galois representations and Schur functors

Andrea Conti

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

math.NT2016★ 1 cited

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

Andrea Conti

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