Andrea Conti

collaborators

2 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-th2025

AdS $_{3}$ T-duality and evidence for $N = 5, 6$ superconformal quantum mechanics

Andrea Conti

We construct two families of AdS $_{2}$ 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…

The trianguline variety for reductive groups

AdS3​ T-duality and evidence for N=5,6 superconformal quantum mechanics

AdS $_{3}$ T-duality and evidence for $N = 5, 6$ superconformal quantum mechanics