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For other persons of the same name, see Gromov.
Mikhail Leonidovich Gromov (Russian: Михаил Леонидович Громов; born 23 December 1943) also romanized as Mikhael Gromov or Michael Gromov) is a Franco-Russian mathematician known for important contributions in many different areas of mathematics. He is considered a geometer in a very broad sense of the word.
[edit] WorkHis style of geometry features a "coarse" or "soft" viewpoint, often analyzing asymptotic or large-scale properties. Gromov's impact has been felt most heavily in geometric group theory, where he characterized groups of polynomial growth and created the notion of hyperbolic group; symplectic topology, where he introduced pseudoholomorphic curves, and in Riemannian geometry. His work, however, has delved deeply into analysis and algebra, where he will often formulate a problem in "geometric" terms. For example, his homotopy principle (h-principle) on differential relations is the basis for a geometric theory of partial differential equations. Gromov studied for a doctorate (1973) in Leningrad, where he was a student of V. A. Rokhlin. He is now a permanent member of IHÉS, and a Professor of Mathematics at New York University. [edit] Prizes and honors[edit] Prizes
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Categories: 1943 births | Living people | People from Boksitogorsk | Russian Jews | Russian immigrants to France | Members of the National Academy of Sciences | Russian mathematicians | French mathematicians | French people of Russian descent | Group theorists | New York University faculty | Wolf Prize in Mathematics laureates | Geometers | Members of the French Academy of Sciences | |||||||||||||||||||||||||||||
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