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Tame local Betti geometric Langlands

Published 24 Jan 2025 in math.RT and math.AG | (2501.14157v1)

Abstract: We prove a monoidal equivalence between spectral and automorphic realizations of the universal affine Hecke category, thereby proving the tamely ramified local Betti geometric Langlands correspondence, as conjectured by Ben-Zvi--Nadler [BZN07, BZN18]. Specializing to the case of unipotent monodromy, this provides another argument for a fundamental theorem of Bezrukavnikov [B16].

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Authors (2)

  1. Gurbir Dhillon 
  2. Jeremy Taylor 

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