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Pierre René, Viscount Deligne (French:; born 3 October 1944) is a Belgian mathematician. He is best known for work on the Weil conjectures , leading to a complete proof in 1973. He is the winner of the 2013 Abel Prize , 2008 Wolf Prize , 1988 Crafoord Prize , and 1978 Fields Medal .
Pierre René Deligne (Etterbeek, 3 ottobre 1944) è un matematico belga, noto per la dimostrazione della congettura di Weil che gli valse la Medaglia Fields nel 1978. Deligne è un ricercatore matematico che ha eccelso nel delineare connessioni tra vari campi della matematica. È Professore Emerito alla Scuola di Matematica presso l ...
Individual Website. Pierre Deligne is known for his work in algebraic geometry and number theory. He pursues a fundamental understanding of the basic objects of arithmetical algebraic geometry—motive, L-functions, Shimura varieties—and applies the methods of algebraic geometry to trigonometrical sums, linear differential equations and their ...
Pierre René Deligne. Quick Info. Born. 3 October 1944. Etterbeek, Brussels, Belgium. Summary. Pierre Deligne is a Belgian mathematician who won a Fields Medal in 1978 for his work on algebraic number theory. He received many other prizes and awards, in particular the Wolf Prize in 2008 and the Abel Prize in 2013. View nine larger pictures.
In 2008 Deligne was awarded the Wolf Prize in Mathe-matics, jointly with P. Griffiths and D. Mumford. In 2006 Deligne was honoured by King Albert II of Bel-gium, who made him a Viscount, and the Belgian post office issued a postage stamp in honour of his achievements in fundamental mathematics. Pierre Deligne has been an honorary member of the Mos-
Pierre DELIGNE | Institute for Advanced Study, Princeton | IAS | Department of Mathematics | Research profile. About. 183. Publications. 4,931. Reads. 24,058. Citations. Introduction. Skills...
18 apr 2024 · Pierre Deligne, Belgian mathematician who was awarded the Fields Medal (1978), the Crafoord Prize (1988), and the Abel Prize (2013) for his work in algebraic geometry. He notably provided important insights into the relationship between algebraic geometry and algebraic number theory.
