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1. en.wikipedia.org › wiki › Maxim_KontsevichMaxim Kontsevich - Wikipedia

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   Maxim Lvovich Kontsevich (Russian: Макси́м Льво́вич Конце́вич, IPA: [mɐkˈsʲim ˈlʲvovʲɪtɕ kɐnˈtsɛvʲɪtɕ] ⓘ; born 25 August 1964) [1] is a Russian and French [2] mathematician and mathematical physicist.

2. www.shawprize.org › autobiography › maxim-kontsevichMaxim Kontsevich - The Shaw Prize

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   My then future wife Ekaterina, whom I met in Moscow, accompanied me, and in 1993 we were married. In Bonn I finished several works which became very well-known: one on Vassiliev invariants, and another on quantum cohomology (with Yu Manin, whose seminar I had attended back in Moscow).

3. www.gettyimages.co.uk › photos › maxim-kontsevich34 Maxim Kontsevich Stock Photos and High-res Pictures

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   Browse Getty Images’ premium collection of high-quality, authentic Maxim Kontsevich stock photos, royalty-free images, and pictures. Maxim Kontsevich stock photos are available in a variety of sizes and formats to fit your needs.

4. www.gettyimages.ie › photos › maxim-kontsevich34 Maxim Kontsevich Photos and High-res Pictures - Getty Images

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   Browse Getty Images’ premium collection of high-quality, authentic Maxim Kontsevich stock photos, royalty-free images, and pictures. Maxim Kontsevich stock photos are available in a variety of sizes and formats to fit your needs.

5. mathshistory.st-andrews.ac.uk › Biographies › KontsevichMaxim Lvovich Kontsevich - MacTutor History of Mathematics ...

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   Maxim Kontsevich is a Russian and French mathematician best known for his work on geometric aspects of mathematical physics including knot theory, quantisation, and mirror symmetry. View five larger pictures. Biography.

6. www.heidelberg-laureate-forum.org › laureate › maximMaxim Lvovich Kontsevich - Heidelberg Laureate Forum

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   For his contributions to algebraic geometry, topology, and mathematical physics, including the proof of Edward Witten’s conjecture of intersection numbers in moduli spaces of stable curves, construction of the universal Vassiliev invariant of knots, and formal quantization of Poisson manifolds. IMU profile.

7. People also ask

   Who is Maxim Kontsevich?

   • Maxim Kontsevich is a Russian and French mathematician best known for his work on geometric aspects of mathematical physics including knot theory, quantisation, and mirror symmetry. Maxim Kontsevich was born into a talented family in Khimki (sometimes written Chimki or Himki), about 17 km northwest of the centre of Moscow.

   Maxim Kontsevich (1964 - ) - Biography - MacTutor History of

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   Where did Kontsevich live?

   • Kontsevich could have settled permanently in the United States. He had a post at Berkeley, not far from San Francisco where his brother was living. He was in fact on the point of buying a home there when the Institut des Hautes Études Scientifiques offered him the post of resident professor.

   Maxim Kontsevich (1964 - ) - Biography - MacTutor History of

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   What did Kontsevich prove?

   • Kontsevich was a Plenary Speaker at the International Congress of Mathematicians in 1994 in Zürich. He then proved that any Poisson manifold admits a formal quantization and gave an explicit formula for the flat case.

   Maxim Kontsevich (1964 - ) - Biography - MacTutor History of

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   How old was Kontsevich when he wrote Lie algebra?

   • In 1983, when he was only nineteen years old, Kontsevich's paper The growth of the Lie algebra generated by two generic vector fields on the line (Russian), written jointly with A A Kirillov, was published. In the same year he published Algebras of intermediate growth (Russian), written jointly with A A Kirillov and A I Molev.

   Maxim Kontsevich (1964 - ) - Biography - MacTutor History of

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8. www.ihes.fr › en › professeurMaxim Kontsevich, permanent professor since 1995 - IHES

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   Maxim Kontsevich, Mathematician. Permanent professor since 1995, holder of the AXA-IHES Chair for Mathematics. Maxim Kontsevich belongs to a new generation of mathematicians who have been able to integrate in their area of work aspects of quantum theory, opening up radically new perspectives.