Dario Beraldo - The spectral gluing theorem revisited

epiga:5940 - Épijournal de Géométrie Algébrique, July 3, 2020, Volume 4 - https://doi.org/10.46298/epiga.2020.volume4.5940
The spectral gluing theorem revisitedArticle

Authors: Dario Beraldo ORCID

    We strengthen the gluing theorem occurring on the spectral side of the geometric Langlands conjecture. While the latter embeds $IndCoh_N(LS_G)$ into a category glued out of 'Fourier coefficients' parametrized by standard parabolics, our refinement explicitly identifies the essential image of such embedding.

    https://doi.org/10.46298/epiga.2020.volume4.5940
    Source: arXiv.org:1804.04861
    Volume: Volume 4
    Published on: July 3, 2020
    Accepted on: May 25, 2020
    Submitted on: December 5, 2019
    Keywords: Mathematics - Algebraic Geometry,Mathematics - Representation Theory
    Licence: Attribution-ShareAlike 4.0 International (CC BY-SA 4.0)
    Funding:
      Source : OpenAIRE Graph
    • Symmetries and correspondences: intra-disciplinary developments and applications; Funder: UK Research and Innovation; Code: EP/M024830/1
    • New Directions in Derived Algebraic Geometry; Funder: European Commission; Code: 741501

    Publications

    Is related to

    2 Documents citing this article

    Share and export

    Consultation statistics

    This page has been seen 475 times.
    This article's PDF has been downloaded 330 times.