Age, Biography and Wiki
Alan Weinstein was born on 17 June, 1943 in New York, United States, is an American mathematician. Discover Alan Weinstein'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 80 years old?
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80 years old |
Zodiac Sign |
Gemini |
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17 June, 1943 |
Birthday |
17 June |
Birthplace |
New York, United States |
Nationality |
United States
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We recommend you to check the complete list of Famous People born on 17 June.
He is a member of famous mathematician with the age 80 years old group.
Alan Weinstein Height, Weight & Measurements
At 80 years old, Alan Weinstein height not available right now. We will update Alan Weinstein's Height, weight, Body Measurements, Eye Color, Hair Color, Shoe & Dress size soon as possible.
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Dating & Relationship status
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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Alan Weinstein Net Worth
His net worth has been growing significantly in 2023-2024. So, how much is Alan Weinstein worth at the age of 80 years old? Alan Weinstein’s income source is mostly from being a successful mathematician. He is from United States. We have estimated Alan Weinstein'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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Not Available |
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Source of Income |
mathematician |
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Timeline
Alan David Weinstein (17 June 1943, New York City) is a professor of mathematics at the University of California, Berkeley, working in the field of differential geometry, and especially in Poisson geometry.
After attending Roslyn High School, Weinstein obtained a bachelor's degree at the Massachusetts Institute of Technology in 1964.
He received a PhD at University of California, Berkeley in 1967 under the direction of Shiing-Shen Chern.
His dissertation was entitled "The cut locus and conjugate locus of a Riemannian manifold".
He worked then at MIT on 1967 (as Moore instructor) and at Bonn University in 1968/69.
In 1969 he returned to Berkeley as assistant professor and from 1976 he is full professor.
Weinstein was awarded in 1971 a Sloan Research Fellowship and in 1985 a Guggenheim Fellowship.
Among his most important contributions, in 1971 he proved a tubular neighbourhood theorem for Lagrangians in symplectic manifolds.
In 1974 he worked with Jerrold Marsden on the theory of reduction for mechanical systems with symmetries, introducing the famous Marsden–Weinstein quotient.
During 1975/76 he visited IHES in Paris and during 1978/79 he was visiting professor at Rice University.
In 1978 he was invited speaker at the International Congress of Mathematicians in Helsinki.
In 1978 he formulated a celebrated conjecture on the existence of periodic orbits, which has been later proved in several particular cases and has led to many new developments in symplectic and contact geometry.
In 1981 he formulated a general principle, called symplectic creed, stating that "everything is a Lagrangian submanifold".
Such insight has been constantly quoted as the source of inspiration for many results in symplectic geometry.
Building on the work of André Lichnerowicz, in a 1983 foundational paper Weinstein proved many results which laid the ground for the development of modern Poisson geometry.
A further influential idea in this field was its introduction of symplectic groupoids.
He is author of more than 50 research papers in peer-reviewed journals and he has supervised 34 PhD students.
In 1992 he was elected Fellow of the American Academy of Arts and Sciences and in 2012 Fellow of the American Mathematical Society.
In 2003 he was awarded a honorary doctorate from Universiteit Utrecht.
Weinstein's works cover many areas in differential geometry and mathematical physics, including Riemannian geometry, symplectic geometry, Lie groupoids, geometric mechanics and deformation quantization.