Outline of the proof of the geometric Langlands conjecture for GL(2)

Abstract

We outline a proof of the categorical geometric Langlands conjecture for GL(2), as formulated in reference [AG], modulo a number of more tractable statements that we call Quasi-Theorems.

Cited by in corpus (11)

• Loop group actions on categories and Whittaker invariants
• On an invariant bilinear form on the space of automorphic forms via asymptotics
• Parameters and duality for the metaplectic geometric Langlands theory
• On a strange invariant bilinear form on the space of automorphic forms
• A toy model for the Drinfeld-Lafforgue shtuka construction
• Fundamental local equivalences in quantum geometric Langlands
• Is there an analytic theory of automorphic functions for complex algebraic curves?
• Recent progress in geometric Langlands theory
• An Extension of the Kazhdan-Lusztig Equivalence
• Connections on moduli spaces and infinitesimal Hecke modifications
• The Arinkin-Gaitsgory temperedness conjecture