From Euler to Langlands

[Math. Dept.]

December 20, 2019  16:30-17:30

W303  School of Mathematics

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 SPEAKER

江迪华（美国明尼苏达大学）

 ABSTRACT

The classical Riemann zeta function has a well-known Euler factorization. This Euler factorization is proved based on the Fundamental Theorem in Arithmetic. As a consequence, Euler found his analytic proof for the well-known theorem that there are infinitely many primes among integers. In this talk, we start with our understanding of the underlying structure of the Euler factorization, and discuss how Robert Langlands discover his conjectures for the modern theory of automorphic forms and the Langlands program, with which Langlands was awarded the 2018 Abel Prize.

LECTURE NOTES

TMCSC191220a_江迪华_From Euler to Langlands

 SUPPORTED BY

Tianyuan Mathematical Center in Southwest China

School of Mathematics, Sichuan University

VIDEOS

  • From Euler to Langlands
  • 16:30 - 17:30, 2019-12-20 at W303 School of Mathematics
  • 江迪华（美国明尼苏达大学）