Gregory Eskin
| Gregory I. Eskin | |
|---|---|
| Born |
5 December 1936 Kiev, Ukrainian SSR |
| Nationality | Russian |
| Fields | Mathematics |
| Institutions | University of California, Los Angeles |
| Alma mater | Moscow State University |
| Doctoral advisor | Georgiy Shilov |
| Children |
Alex Eleazar |
Gregory Eskin (Russian: Григорий Ильич Эскин, born 5 December 1936) is a Russian-Israeli-American mathematician, specializing in partial differential equations.[1]
Eskin received in 1963 his Ph.D. (Russian candidate's degree) from Moscow State University with thesis advisor Georgiy Shilov.[2] In 1974 Eskin immigrated with his familty to Israel and became a professor at the Hebrew University of Jerusalem. In 1983 he was an invited speaker at the International Congress of Mathematicians at Warsaw. In 1982 he with his family emigrated from Israel to the USA and he became a professor at UCLA.[1] He was elected a Fellow of the American Mathematical Society in 2014.
His son Alex is a professor of mathematics at the University of Chicago and his other son Eleazar is a professor of computer science and human genetics at UCLA.[3]
Selected publications
Articles
- with Marko Iosifovich Vishik: "Equations in convolutions in a bounded region". Russian Mathematical Surveys. 20 (3): 85–151. 1965. doi:10.1070/RM1965v020n03ABEH001184.
- "Parametrix and propagation of singularities for the interior mixed hyperbolic problem". Journal d'Analyse Mathématique. 32 (1): 17–62. 1977. doi:10.1007/BF02803574.
- "A new approach to hyperbolic inverse problems". Inverse problems. 22 (3): 815. 2006. doi:10.1088/0266-5611/22/3/005.
- "Aharonov-Bohm effect revisited". Rev. Math. Phys. 27 (2): 1530001. 2015. doi:10.1142/S0129055X15300010.
Books
- Краевые задачи для эллиптических псевдодифференциальных уравнений (Boundary problems for elliptic pseudodifferential equations) М.: Наука, (Moscow, Nauka) 1973. — 232 p.
- Boundary Value Problems for Elliptic Pseudodifferential Equations. American Mathematical Society, 2008. — 375 p.
- Lectures on Linear Partial Differential Equations. American Mathematical Society, 2011. — 410 p.