Raphaël Krikorian serves as a professor at CY Cergy Paris University, focusing his academic career on the field of dynamical systems. Born in Reims in 1968, he established himself as a contributor to applied mathematics through research published in major journals. His work continues to influence contemporary discussions regarding the behavior of complex mathematical models.
Academic Foundation
The educational path of Krikorian began at the École polytechnique in France. He pursued advanced study in mathematics, ultimately completing his PhD in 1996. His doctoral research was conducted under the supervision of the mathematician Michael Herman, a period that provided the foundation for his later specialization in dynamics.
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Krikorian has produced research appearing in significant academic publications, including Annals of Mathematics, Duke Mathematical Journal, and Inventiones Mathematicae. His collaborative work with Artur Avila led to a resolution of the fifth Simon problem, which concerns the Anderson model equation regarding zero measure. This project remains a notable part of his output in the field of dynamical systems.
Professional Engagement
Beyond his primary research, Krikorian contributes to the mathematical community through editorial roles. He sits on the boards for the Journal of Dynamics and Differential Equations and the Journal of Modern Dynamics. His international standing is evidenced by his selection as an invited speaker at the 2018 International Congress of Mathematicians in Rio de Janeiro and the 2019 conference on Dynamics, Equations and Applications held in Kraków.
Fast facts
- Born: 22 April 1968, Reims
- Citizenship: France
- Alma Mater: École polytechnique
- Field: Applied Mathematics
- Notable Collaboration: Artur Avila
- Membership: Institut Universitaire de France
Questions readers ask
Where does Raphaël Krikorian teach?
He is currently a professor at CY Cergy Paris University.
What major mathematical problem did he address?
He collaborated with Artur Avila to solve the fifth Simon problem concerning the Anderson model equation.
