HOẠT ĐỘNG TRONG TUẦN

Riemann-Hilbert correspondence and derived algebraic geometry (DAG). III
Người báo cáo: Đào Văn Thịnh (Peking University)

Thời gian: 16:30, thứ 5, 21/04/2022

Tóm tắt: This series of talks has two goals: the first one is to understand the relative Riemann-Hilbert correspondence (R-H), and the second is to discuss R-H under DAG's point of view. Here are some topics that may be included:

  • Riemann-Hilbert correspondence over a DVR
  • Introduction to DAG
  • Riemann-Hilbert correspondence for algebraic stacks
  • Tannaka duality for algebraic stacks
  • Irregular Riemann-Hilbert correspondence

References: (informal)

  1. Phùng Hô Hai and João Pedro dos Santos, Regular-singular connections on relative complex schemes, The Annali della Scuola Normale Superiore di Pisa, 2022.
  2. Alexander Paulin, The Riemann-Hilbert Correspondence for Algebraic Stacks, 2013, arXiv:1308.5890v1.
  3. Jacob Lurie, Tanaka duality for geometric stacks, 2005, arXiv:math/0412266v2.
  4. Yohei ITO, Note On The Algebraic Irregular Riemann–Hilbert Correspondence, 2020, arXiv:2004.13518v2.

Hình thức: Online

Join Zoom Meeting

https://us02web.zoom.us/j/89931297203?pwd=QnppM2JmWWV5UWpRczJqSWFJVWk3QT09

Meeting ID: 899 3129 7203

Passcode: 185207

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