Age, Biography and Wiki

Bernard Maurey was born on 1948, is a French mathematician (born 1948). Discover Bernard Maurey's Biography, Age, Height, Physical Stats, Dating/Affairs, Family and career updates. Learn How rich is he in this year and how he spends money? Also learn how he earned most of networth at the age of 76 years old?

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Age 76 years old
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Born 1948
Birthday 1948
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We recommend you to check the complete list of Famous People born on 1948. He is a member of famous mathematician with the age 76 years old group.

Bernard Maurey Height, Weight & Measurements

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He is currently single. He is not dating anyone. We don't have much information about He's past relationship and any previous engaged. According to our Database, He has no children.

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Bernard Maurey Net Worth

His net worth has been growing significantly in 2023-2024. So, how much is Bernard Maurey worth at the age of 76 years old? Bernard Maurey’s income source is mostly from being a successful mathematician. He is from . We have estimated Bernard Maurey's net worth, money, salary, income, and assets.

Net Worth in 2024 $1 Million - $5 Million
Salary in 2024 Under Review
Net Worth in 2023 Pending
Salary in 2023 Under Review
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Source of Income mathematician

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Timeline

1948

Bernard Maurey (born 1948) is a French mathematician who deals with functional analysis and especially the theory of Banach spaces.

1973

He received in 1973 his Ph.D. from the University Paris VII (Denis Diderot) under Laurent Schwartz with thesis Théorèmes de factorisation pour les opérateurs linéaires à valeurs dans les espaces Lp.

Maurey is a professor at the University of Paris VII and a member of the CNRS's Laboratoire d'Analyse et de Mathématiques Appliquées of the University of Marne-la-Vallée.

1974

He was an Invited Speaker of the International Congress of Mathematicians in 1974 in Vancouver.

1981

He introduced stable Banach spaces in 1981 with Jean-Louis Krivine.

1992

In 1992, with Timothy Gowers, Maurey resolved the "unconditional basic sequence problem" in the theory of Banach spaces, by showing that not every infinite-dimensional Banach space has an infinite-dimensional subspace that admits an unconditional Schauder basis.