Age, Biography and Wiki
Shai Haran was born on 1958 in Jerusalem, is an Israeli mathematician and professor. Discover Shai Haran'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 66 years old?
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He is a member of famous Mathematician with the age 66 years old group.
Shai Haran Height, Weight & Measurements
At 66 years old, Shai Haran height not available right now. We will update Shai Haran'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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Shai Haran Net Worth
His net worth has been growing significantly in 2023-2024. So, how much is Shai Haran worth at the age of 66 years old? Shai Haran’s income source is mostly from being a successful Mathematician. He is from Jerusalem. We have estimated Shai Haran's net worth, money, salary, income, and assets.
Net Worth in 2024 |
$1 Million - $5 Million |
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Net Worth in 2023 |
Pending |
Salary in 2023 |
Under Review |
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Mathematician |
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Timeline
Shai Haran (born 1958) is an Israeli mathematician and professor at the Technion – Israel Institute of Technology.
He is known for his work in p-adic analysis, p-adic quantum mechanics, and non-additive geometry, including the field with one element, in relation to strategies for proving the Riemann Hypothesis.
Born in Jerusalem on October 8, 1958, Haran graduated from the Hebrew University in 1979, and, in 1983, received his PhD in mathematics from the Massachusetts Institute of Technology (MIT) on "p-Adic L-functions for Elliptic Curves over CM Fields" under his advisor Barry Mazur from Harvard University, and his mentors Michael Artin and Daniel Quillen from MIT.
Haran is a professor at the Technion – Israel Institute of Technology.
He was a frequent visitor at Stanford University, MIT, Harvard and Columbia University, the Institut des Hautes Études Scientifiques, Max-Planck Institute, Kyushu University and the Tokyo Institute of Technology, among other institutions.
Haran is the father of six children.
His early work was in the construction of p-adic L-functions for modular forms on GL(2) over any number field.
He gave a formula for the explicit sums of arithmetic functions expressing in a uniform way the contribution of a prime, finite or real, as the derivative at \alpha=0 of the Riesz potential of order \alpha.
This formula is one of the inspirations for the non-commutative geometry approach to the Riemann Hypothesis of Alain Connes.
He then developed potential theory and quantum mechanics over the p-adic numbers, and is currently an editor of the journal "p-Adic Numbers, Ultrametric Analysis and Applications" .
Haran also studied the tree structure of the p-adic integers within the real and complex numbers and showed that it is given by the theory of classic orthogonal polynomials.
He constructed Markov chains over the p-adic, real, and complex numbers, giving finite approximations to the harmonic beta measure.
In particular, he showed that there is a q-analogue theory that interpolates between the p-adic theory and the real and complex theory.
With his students Uri Onn and Uri Badder, he developed the higher rank theory for GL(n).
His recent work is focused on the development of mathematical foundations for non-additive geometry, a geometric theory that is not based on commutative rings.
In this theory, the field with one element \mathbb{F} is defined as the category of finite sets with partial bijections, or equivalently, of finite pointed sets with maps that preserve the distinguished points.
The non-additive geometry is then developed using two languages, and "generalized rings", to replace commutative rings in usual algebraic geometry.
In this theory, it is possible to consider the compactification of the spectrum of \mathbb{Z} and a model for the arithmetic plane that does not reduce to the diagonal \mathbb{Z}.