Mathematician

Pierre Deligne

Modern

Pierre Rene, Viscount Deligne is a Belgian mathematician, born in Etterbeek on 3 October 1944, who is best known for his work on the Weil conjectures, for which he supplied a complete proof in 1973. He studied at the Universite libre de Bruxelles and completed his doctorate at the University of Paris-Sud in Orsay in 1972 under Alexander Grothendieck, and from 1970 until 1984 he was a permanent member of the Institut des Hautes Etudes Scientifiques near Paris before moving to the Institute for Advanced Study in Princeton. His work includes the theory of mixed Hodge structures, absolute Hodge cycles, a description of the moduli spaces of curves with David Mumford, and results on l-adic representations attached to modular forms with Jean-Pierre Serre. He won the Fields Medal in 1978, the Crafoord Prize in 1988, the Wolf Prize in 2008 and the Abel Prize in 2013.

Facts
Birth Year
1944 1
Major Prize
Fields Medal 1
Major Prize
Abel Prize 1
Major Prize
Wolf Prize 1
Biography
Gender
Male 1
Connections

In Branch

Source Pierre Deligne (Wikipedia)
Source Pierre Deligne (Wikipedia)

Mentored By

Source Pierre Deligne (Wikipedia)

Principal Result

Source Pierre Deligne (Wikipedia)
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Source Pierre Deligne (Wikipedia)Lead
Quote, Lead
is a Belgian mathematician
Sources
1. MacTutor History of Mathematics: Pierre Deligne (MacTutor biography)
MacTutor History of Mathematics
  • Quick Info, born
    3 October 1944
  • Biography, pronoun
    He was born in Etterbeek, one of the nineteen suburban districts that, together with central Brussels, make up Greater Brussels.
  • Summary
    who won a Fields Medal in 1978
  • Summary, major prize
    the Wolf Prize in 2008
  • Summary, major prize (2)
    the Abel Prize in 2013
View the Source
Pierre Deligne (Wikipedia)
  • Lead
    is a Belgian mathematician
  • In Branch: Algebraic Geometry, Career, Hodge cycles
    a powerful tool in algebraic geometry that generalizes classical Hodge theory
  • In Branch: Number Theory, Career
    the conjectural functional equations of L-functions
  • Mentored By: Alexander Grothendieck, Early life and education
    under the supervision of Alexander Grothendieck
View the Source

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