Mathématicien

Peter Sarnak

1953 - aujourd'hui

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Peter Clive Sarnak (né en 1953) est un mathématicien sud-africain naturalisé américain. Depuis 1991, il est professeur de mathématiques à l'université de Princeton et notamment éditeur des Annals of Mathematics. Spécialiste de la théorie analytique des nombres, Sarnak est membre de la faculté de mathématiques de l'Institute for Advanced Study. La constante de Hafner-Sarnak-McCurley porte son nom, joint à ceux de L. J. Hafner et Kevin McCurley (en). En savoir plus sur Wikipédia

His biography is available in 24 different languages on Wikipedia (up from 22 in 2024). Peter Sarnak is the 940th most popular mathématicien (up from 958th in 2024), the 201st most popular biography from South Africa (up from 239th in 2019) and the 4th most popular South African Mathématicien.

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Among Mathématiciens

Among mathématiciens, Peter Sarnak ranks 940 out of 1,004Before him are Antoni Zygmund, Yakov Eliashberg, Poul Heegaard, Nicolaas Govert de Bruijn, Krystyna Kuperberg, and Nikolai Durov. After him are Christopher Zeeman, W. T. Tutte, Ormond Stone, Neil Sloane, Cleve Moler, and Norman Johnson.

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Contemporaries

Among people born in 1953, Peter Sarnak ranks 537Before him are Anna Komorowska, Kevin Nealon, Peter Mandelson, Yahya Ould Hademine, Willy Rampf, and Gus Williams. After him are Evelin Kaufer, Raad Hammoudi, Susan Pedersen, Kaarlo Maaninka, Néjib Ghommidh, and Kay Lenz.

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In South Africa

Among people born in South Africa, Peter Sarnak ranks 201 out of 454Before him are Neill Blomkamp (1979), Desiré Wilson (1953), Basil van Rooyen (1939), Phumzile Mlambo-Ngcuka (1955), Francois Pienaar (1967), and Dimas (1969). After him are Bruce Johnstone (1937), Francois Botha (1968), Thomas François Burgers (1834), Helen Zille (1951), Mzilikazi (1790), and Liezel Huber (1976).

Among Mathématiciens In South Africa

Among mathématiciens born in South Africa, Peter Sarnak ranks 4Before him are Seymour Papert (1928), Claude Chevalley (1909), and Richard Borcherds (1959). After him are Stanley Skewes (1899).

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