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20112022
most citedOn the notion of spectral decomposition in local geometric Langlands

13 citations · 57 across the 19 of their papers we have counts for

collaborators

19 papers

math.RT2022★ 1 cited

Non-vanishing of geometric Whittaker coefficients for reductive groups

Joakim Faergeman, Sam Raskin

We prove that cuspidal automorphic D-modules have non-vanishing Whittaker coefficients, generalizing known results in the geometric Langlands program from GL_n to general reductive…

math.RT2022

Affine Beilinson-Bernstein localization at the critical level

David Yang, Sam Raskin

We prove the Frenkel-Gaitsgory localization conjecture describing regular Kac-Moody representations at critical level via eigensheaves on the affine Grassmannian using categorical…

math.AG2022

Coulomb branches of noncotangent type (with appendices by Gurbir Dhillon and Theo Johnson-Freyd)

Alexander Braverman, Gurbir Dhillon, Michael Finkelberg +2

We propose a construction of the Coulomb branch of a gauge theory corresponding to a choice of a connected reductive group and a symplectic finite-dimensio…

math.AG2021

The Arinkin-Gaitsgory temperedness conjecture

Joakim Faergeman, Sam Raskin

Arinkin and Gaitsgory defined a category of tempered D-modules on Bun_G that is conjecturally equivalent to the category of quasi-coherent (not ind-coherent!) sheaves on LocSys_{\c…

math.AG2021★ 1 cited

Tate's thesis in the de Rham Setting

Justin Hilburn, Sam Raskin

We calculate the category of D-modules on the loop space of the affine line in coherent terms. Specifically, we find that this category is derived equivalent to the category of ind…

math.AG2021

Exceptional loci in Lefschetz theory

Sam Raskin, Geoffrey Smith

Let be a morphism of varieties. Given a hyperplane in , there is a Gysin map from the compactly supported cohomology of …