Biography:Haïm Brezis

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Short description: French mathematician (born 1944)
Haïm Brezis
Born (1944-06-01) 1 June 1944 (age 80)
Riom-ès-Montagnes, Cantal, France
NationalityFrance
Alma materUniversity of Paris
Known forBrezis–Gallouet inequality

Bony-Brezis theorem

Brezis–Lieb lemma
Scientific career
FieldsMathematics
InstitutionsPierre and Marie Curie University
Doctoral advisorGustave Choquet
Jacques-Louis Lions
Doctoral studentsAbbas Bahri
Henri Berestycki
Jean-Michel Coron
Jesús Ildefonso Díaz
Pierre-Louis Lions
Juan Luis Vázquez Suárez

Haïm Brezis (born 1 June 1944) is a French mathematician, who mainly works in functional analysis and partial differential equations.

Biography

Born in Riom-ès-Montagnes, Cantal, France. Brezis is the son of a Romanian immigrant father, who came to France in the 1930s, and a Jewish mother who fled from the Netherlands. His wife, Michal Govrin, a native Israeli, works as a novelist, poet, and theater director.[1] Brezis received his Ph.D. from the University of Paris in 1972 under the supervision of Gustave Choquet. He is currently a professor at the Pierre and Marie Curie University and a visiting distinguished professor at Rutgers University. He is a member of the Academia Europaea (1988) and a foreign associate of the United States National Academy of Sciences (2003). In 2012 he became a fellow of the American Mathematical Society.[2] He holds honorary doctorates from several universities including National Technical University of Athens.[3] Brezis is listed as an ISI highly cited researcher.[4] He also served on the Mathematical Sciences jury for the Infosys Prize in 2013 and 2014. In 2024 he was awarded the Leroy P. Steele Prize for Lifetime Achievement of the AMS.

Works

  • Opérateurs maximaux monotones et semi-groupes de contractions dans les espaces de Hilbert (1973)
  • Analyse Fonctionnelle. Théorie et Applications (1983)
  • Haïm Brezis. Un mathématicien juif. Entretien Avec Jacques Vauthier. Collection Scientifiques & Croyants. Editions Beauchesne, 1999. ISBN 978-2-7010-1335-0, ISBN 2-7010-1335-6
  • Functional Analysis, Sobolev Spaces and Partial Differential Equations, Springer; 1st Edition. edition (November 10, 2010), ISBN 978-0-387-70913-0, ISBN 0-387-70913-4

See also

References

External links