Nessim Sibony Explained

Nessim Sibony
Birth Date:20 October 1947
Nationality:French
Fields:Mathematics
Workplaces:University of Paris-Sud
Alma Mater:University of Paris-Sud
Known For:Theory of several complex variables, Complex dynamics
Awards:Vaillant Prize (1985), Sophie Germain Prize (2009), Stefan Bergman Prize (2017)

Nessim Sibony (20 October 1947[1] – 30 October 2021[2]) was a French mathematician, specializing in the theory of several complex variables and complex dynamics in higher dimension. Since 1981, he was professor at the University of Paris-Sud in Orsay.

Biography

Sibony received in 1974 his PhD from the University of Paris-Sud with thesis Problèmes de prolongement analytique et d'approximation polynômiale pondérée. His research deals with complex analysis and complex dynamics in several variables, including collaboration with John Erik Fornæss andDinh Tien-Cuong on Fatou-Julia theory in several complex variables and on singular foliations by Riemann surfaces.

Independently of Adrien Douady and John H. Hubbard, Sibony proved in the 1980s that the Mandelbrot set is connected.[3]

In 1985 he received the Vaillant Prize and in 2009 the Sophie Germain Prize from the French Academy of Sciences. For 2017 he received the Stefan Bergman Prize.[4] In 1990 he was an Invited Speaker with talk Some recent results on weakly pseudoconvex domains at the ICM in Kyōto.[5] He was a senior member of the Institut Universitaire de France from 2009 to 2014.

Selected publications

Pk

), French edition SMF 1999 (Panoramas et Synthèses, vol. 8).

External links

Notes and References

  1. biographical information from Jean-Paul Pier (ed.) Developments of Mathematics 1950-2000, Birkhäuser, 2000, p. 711 (Kiselman Plurisubharmonic functions and potential theory in several complex variables)
  2. Web site: MatchID - Moteur de recherche des décès .
  3. Mandelbrot Fractals and Chaos: the Mandelbrot set and beyond, Springer 2004, p. 35
  4. https://www.ams.org/news?news_id=4150 Stefan Bergman Prize 2017
  5. Sibony, Nessim. Some recent results on weakly pseudo convex domains. Proceedings of the ICM, Tokyo. Mathematical Society. 1991. 943–950.