D. Nadler

activity

20062026

most citedSpherical varieties and Langlands duality

1 citations · 2 across the 3 of their papers we have counts for

collaborators

4 papers

math.RT2026

Relative Langlands duality for linear periods

Tsao-Hsien Chen, Sanath K. Devalapurkar, Mark Macerato +1

We prove relative Langlands duality for $X = G L_{p + q} / (G L_{p} \times G L_{q})$ . These symmetric spaces arise in the setting of the linear period of Friedberg-Jacquet when $p = q$ , and exh…

math.RT2025

Potent categorical representations

David Ben-Zvi, David Nadler

We introduce and motivate -- based on ongoing joint work with Germán Stefanich -- the notion of potent categorical representations of a complex reductive group $G$ , specifically a…

math.RT2024

Real groups, symmetric varieties and Langlands duality

Tsao-Hsien Chen, David Nadler

Let $G_{R}$ be a connected real reductive group and let $X$ be the corresponding complex symmetric variety under the Cartan bijection. We construct a canonical equivalence be…

math.RT2006★ 1 cited

Spherical varieties and Langlands duality

D. Gaitsgory, D. Nadler

Let G be a connected reductive complex algebraic group. This paper is devoted to the space Z of meromorphic quasimaps from a curve into an affine spherical G-variety X. The space Z…