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Raoul Bott was born on 24 September, 1923 in Budapest, Hungary, is a Hungarian-American mathematician. Discover Raoul Bott'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 82 years old?

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Age 82 years old
Zodiac Sign Libra
Born 24 September, 1923
Birthday 24 September
Birthplace Budapest, Hungary
Date of death 20 December, 2005
Died Place San Diego, California, U.S.
Nationality Hungary

We recommend you to check the complete list of Famous People born on 24 September. He is a member of famous mathematician with the age 82 years old group.

Raoul Bott Height, Weight & Measurements

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Raoul Bott Net Worth

His net worth has been growing significantly in 2023-2024. So, how much is Raoul Bott worth at the age of 82 years old? Raoul Bott’s income source is mostly from being a successful mathematician. He is from Hungary. We have estimated Raoul Bott'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
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Source of Income mathematician

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1923

Raoul Bott (September 24, 1923 – December 20, 2005) was a Hungarian-American mathematician known for numerous foundational contributions to geometry in its broad sense.

He is best known for his Bott periodicity theorem, the Morse–Bott functions which he used in this context, and the Borel–Bott–Weil theorem.

Bott was born in Budapest, Hungary, the son of Margit Kovács and Rudolph Bott.

His father was of Austrian descent, and his mother was of Hungarian Jewish descent; Bott was raised a Catholic by his mother and stepfather.

Bott grew up in Czechoslovakia and spent his working life in the United States.

1938

His family emigrated to Canada in 1938, and subsequently he served in the Canadian Army in Europe during World War II.

Bott later went to college at McGill University in Montreal, where he studied electrical engineering.

1949

He then earned a PhD in mathematics from Carnegie Mellon University in Pittsburgh in 1949.

His thesis, titled Electrical Network Theory, was written under the direction of Richard Duffin.

Afterward, he began teaching at the University of Michigan in Ann Arbor.

Bott continued his study at the Institute for Advanced Study in Princeton.

In 1949 they proved a fundamental theorem of filter synthesis.

Duffin and Bott extended earlier work by Otto Brune that requisite functions of complex frequency s could be realized by a passive network of inductors and capacitors.

The proof relied on induction on the sum of the degrees of the polynomials in the numerator and denominator of the rational function.

1957

He studied the homotopy theory of Lie groups, using methods from Morse theory, leading to the Bott periodicity theorem (1957).

In the course of this work, he introduced Morse–Bott functions, an important generalization of Morse functions.

This led to his role as collaborator over many years with Michael Atiyah, initially via the part played by periodicity in K-theory.

Bott made important contributions towards the index theorem, especially in formulating related fixed-point theorems, in particular the so-called 'Woods Hole fixed-point theorem', a combination of the Riemann–Roch theorem and Lefschetz fixed-point theorem (it is named after Woods Hole, Massachusetts, the site of a conference at which collective discussion formulated it).

1959

He was a professor at Harvard University from 1959 to 1999.

1964

In 1964, he was awarded the Oswald Veblen Prize in Geometry by the American Mathematical Society.

1966

Smale and Quillen won Fields Medals in 1966 and 1978 respectively.

1968

The major Atiyah–Bott papers on what is now the Atiyah–Bott fixed-point theorem were written in the years up to 1968; they collaborated further in recovering in contemporary language Ivan Petrovsky on Petrovsky lacunas of hyperbolic partial differential equations, prompted by Lars Gårding.

1980

In the 1980s, Atiyah and Bott investigated gauge theory, using the Yang–Mills equations on a Riemann surface to obtain topological information about the moduli spaces of stable bundles on Riemann surfaces.

1983

In 1983 he spoke to the Canadian Mathematical Society in a talk he called "A topologist marvels at Physics".

He is also well known in connection with the Borel–Bott–Weil theorem on representation theory of Lie groups via holomorphic sheaves and their cohomology groups; and for work on foliations.

With Chern he worked on Nevanlinna theory, studied holomorphic vector bundles over complex analytic manifolds and introduced the Bott-Chern classes, useful in the theory of Arakelov geometry and also to algebraic number theory.

He introduced Bott–Samelson varieties and the Bott residue formula for complex manifolds and the Bott cannibalistic class.

In 1983, he was awarded the Jeffery–Williams Prize by the Canadian Mathematical Society.

1987

In 1987, he was awarded the National Medal of Science.

2000

In his 2000 interview with Allyn Jackson of the American Mathematical Society, he explained that he sees "networks as discrete versions of harmonic theory", so his experience with network synthesis and electronic filter topology introduced him to algebraic topology.

Bott met Arnold S. Shapiro at the IAS and they worked together.

In 2000, he received the Wolf Prize.

2005

In 2005 Bott died of cancer in San Diego.

With Richard Duffin at Carnegie Mellon, Bott studied existence of electronic filters corresponding to given positive-real functions.

In 2005, he was elected an Overseas Fellow of the Royal Society of London.

Bott had 35 PhD students, including Stephen Smale, Lawrence Conlon, Daniel Quillen, Peter Landweber, Robert MacPherson, Robert W. Brooks, Robin Forman, Rama Kocherlakota, Susan Tolman, András Szenes, Kevin Corlette, and Eric Weinstein.