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    • American-German mathematician

      • Don Bernard Zagier (born 29 June 1951) is an American-German mathematician whose main area of work is number theory. He is currently one of the directors of the Max Planck Institute for Mathematics in Bonn, Germany. He was a professor at the Collège de France in Paris from 2006 to 2014.
      en.wikipedia.org/wiki/Don_Zagier
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  2. en.wikipedia.org › wiki › Don_ZagierDon Zagier - Wikipedia

    Don Bernard Zagier (born 29 June 1951) is an American-German mathematician whose main area of work is number theory. He is currently one of the directors of the Max Planck Institute for Mathematics in Bonn, Germany. He was a professor at the Collège de France in Paris from 2006 to 2014.

  3. Chair Professor of Number Theory, University of Maryland 1979-1990. Professor, Kyushu University (Fukuoka, Japan) 1990-1991 and 1992-1993. Professor, University of Utrecht 1990-2001. Scientific Member, MPI for Mathematics since 1984. Director, MPI for Mathematics 1995-2019.

  4. Don Zagier. This webpage contains a list of my publications, and also links to the PDF files of all papers (but not of books; you'll have to either go to the bookstore or else pirate your own copies).

  5. Scientific Member of the Max Planck Society since 1984. Don B. Zagier is a emeritus Director of the Max Planck Institute for Mathematics.

  6. Aug 1, 2019 · ICTP sat down with number theorist Don Zagier after his work on a new paper that revives old approaches to the famous open problem of the Riemann Hypothesis.

    • 10 min
    • 3.6K
    • Int'l Centre for Theoretical Physics
  7. Jan 2, 2019 · Don Zagier stands out as one of the giants in mathematics, and he is one of the undisputed world experts in the theory of modular forms. His magical ability to discover deep modular identities is the stuff of legend.

  8. Jun 3, 2024 · Mathematician Don Zagier, ICTP's Ramanujan International Chair, has been awarded the Heinz Gumin Prize for Mathematics for his groundbreaking research work in number theory and the theory of modular forms.

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