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  1. 4 days ago · This series of summer workshops is organized by the Beijing Institute of Mathematical Sciences and Applications (BIMSA). It aims at introducing young researchers to some of the active research areas in Mathematics and Mathematical Physics via a series of short lecture courses taught by some of the world's best mathematicians, combined with ...

  2. 4 days ago · Andrei OKOUNKOV: From elliptic genera to elliptic quantum groups (3/5) 10:30—11:00 : Coffee Break: 11:00—12:30 : Nikita NEKRASOV: Integrable many-body systems and gauge theories (3/5) 12:30—14:00 : Lunch: 14:00—15:00 : Da-jun ZHANG: Elliptic solitons related to the Lamé functions: 15:00—16:00 : Anton DZHAMAY: Geometry and Symmetry of ...

  3. 4 days ago · Andrei Okounkov (Columbia University, USA) Title: From elliptic genera to elliptic quantum groups. (Lecture 1: Youtube Video ) Abstract: This course will be an example-based introduction to elliptic cohomology, Krichever elliptic genera, rigidity, and related topics.

  4. Jun 18, 2024 · The authors thank Mina Aganagic, Kevin Costello, Mykola Dedushenko, Chris Elliott, Alba Grassi, Nathan Haouzi, Nafiz Ishtiaque, Shota Komatsu, Jihwan Oh, Andrei Okounkov, Miroslav Rapčák, and Yehao Zhou for discussions and collaboration on related subjects.

  5. Jun 23, 2024 · Three other mathematicians Russian Andrei Okounkov, Frenchman Wendelin Werner and Australian Terence Tao also won Fields medals in other areas of mathematics. They received their awards from King Juan Carlos to loud applause from delegates to the conference. But Perelman was not present.

  6. 4 days ago · Andrei Okounkov: From elliptic genera to elliptic quantum groups (2/5) 1:38:16 Nikita Nekrasov: Integrable many-body systems and gauge theories (2/5)

    • 69 min
    • 5
    • BIMSA
  7. Jun 25, 2024 · In Sect. 6, we construct a bialgebra pairing between two copies of the extended shuffle algebras of Sect. 5. The corresponding Drinfeld double will precisely match \ ( {U_ {q, { {\overline {q}}}} (\ddot { {\mathfrak {gl}}}_n)}\), thus completing the proof of Theorem 1.5.