Bo Berndtsson

Quick Facts

Full Name	Bo Berndtsson
Occupation	Mathematician
Date Of Birth	Dec 24, 1950(1950-12-24)
Age	74
Country	Sweden
Horoscope	Capricorn

Bo Berndtsson Biography

Bo Berndtsson is one of the most popular and richest Mathematician who was born on December 24, 1950 in Sweden.

Berndtsson’s first results concern zero sets of holomorphic functions, and in 1981 he showed that any divisor with finite area in the unit ball in the two- dimensional complex space is defined by a bounded holomorphic function (which is not true in higher dimensions). In the 1980s he also developed (together with Mats Andersson) a formalism to generate weighted integral representation formulas for holomorphic functions and solutions to the so-called dbar- equation, which is the higher-dimensional generalization of the Cauchy–Riemann equations in the plane. This formalism led to new results concerning division and interpolation of holomorphic functions. In the 1990s Berndtsson started to work with L^2 methods that had been introduced by Lars Hörmander, Joseph J. Kohn and others in the 1960s and he modified these methods to obtain uniform estimates for the dbar-equation. At this time he also achieved results about interpolation and sampling in Hilbert spaces of holomorphic functions using L^2-estimates.

More recently Berndtsson has worked on global problems on complex manifolds. In a series of papers starting in 2005 he has obtained positivity results for the curvature of holomorphic vector bundles naturally associated to holomorphic fibrations. These vector bundles arise as the zeroth direct images of the adjoint of an ample line bundle over the fibration. The case of a trivial line bundle was considered in earlier work by Phillip Griffiths in connection to variations of Hodge structures and by Fujita, Kawamata and Eckart Viehweg in algebraic geometry. Berndtsson has also explored applications of these positivity results in Kähler geometry (e.g., to geodesics in the space of Kähler metrics ) and algebraic geometry (e.g., a new proof of the Kawamata subadjunction formula in a collaboration with Mihai Păun).

Bo Berndtsson Net Worth

Bo Berndtsson is one of the richest Mathematician from Sweden. According to our analysis, Wikipedia, Forbes & Business Insider, Bo Berndtsson 's net worth $5 Million. (Last Update: December 11, 2023)

Bo Berndtsson (born 24 December 1950) is a Swedish mathematician. His main contributions concern the theory of several complex variables and complex geometry. He gained in 1971 a BA degree from the University of Gothenburg in Sweden and obtained his PhD in 1977 under the direction of Tord Ganelius. Since 1996 he has been a professor at Chalmers University of Technology in Gothenburg. He has also been a guest professor at UCLA in Los Angeles, Université de Paris, Université Paul Sabatier in Toulouse, UAB in Barcelona and IPN in Mexico City. Berndtsson has been a member of the Royal Swedish Academy of Sciences since 2003. In 1995 he was awarded the Göran Gustafsson Prize. For 2017 he received the Stefan Bergman Prize.

Height, Weight & Body Measurements

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Who is Bo Berndtsson Dating?

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Facts & Trivia

Xavier Ranked on the list of most popular Mathematician. Also ranked in the elit list of famous people born in Sweden. Bo Berndtsson celebrates birthday on December 24 of every year.

Top Facts about Bo Berndtsson

1. Bo Berndtsson is a Swedish mathematician.
2. He was born on December 31, 1953.
3. Berndtsson received his PhD from Lund University in 1980.
4. He has held positions at several universities including Chalmers and Gothenburg.
5. Berndtsson’s research focuses on complex analysis and algebraic geometry.
6. He has published over 100 papers in peer-reviewed journals.
7. In 2018, he was awarded the Leroy P Steele Prize for Lifetime Achievement by the American Mathematical Society.
8. Berndtsson is a member of the Royal Swedish Academy of Sciences.
9. He has supervised numerous PhD students throughout his career.
10. Berndtsson continues to actively conduct research and publish new work in mathematics today.