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Maxim Kontsevich

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Maxim Lvovich Kontsevich (Russian: Максим Львович Концевич) (born August 25, 1964) is a Russian mathematician. He received a Fields Medal in 1998, at the 23rd International Congress of Mathematicians in Berlin. He also received a Crafoord Prize in 2008. Born into the family of Lev Rafailovich... Read enhanced Wikipedia article
Date of Birth:
1964
Place of Birth: Russia
Profession:

Factz from Wikipedia: we found the following about Maxim Kontsevich help

made :

Results for "Maxim Kontsevich made conjecture"

Homological mirror symmetry Homological mirror symmetry is a mathematical conjecture made by Maxim Kontsevich.

Mirror symmetry Homological mirror symmetry, a mathematical conjecture about Calabi-Yau manifolds made by Maxim Kontsevich

Results for "Maxim Kontsevich made symmetry"

Homological mirror symmetry Homological mirror symmetry is a mathematical conjecture made by Maxim Kontsevich.

invented :

Results for "Maxim Kontsevich invented branch"

Motivic integration Motivic Integration is a branch of algebraic geometry which was invented by Maxim Kontsevich in 1995 and was developed by Jan Denef and François Loeser.

Results for "Maxim Kontsevich invented Integration"

Motivic integration Motivic Integration is a branch of algebraic geometry which was invented by Maxim Kontsevich in 1995 and was developed by Jan Denef and François Loeser.

speculate to  

Results for "Maxim Kontsevich speculate to Congress"

Homological mirror symmetry In an address to the 1994 International Congress of Mathematicians in Zurich, Kontsevich speculated that mirror symmetry for a pair of Calabi-Yau manifolds X and Y could be explained as an equivalence of a triangulated category constructed from the algebraic geometry of X and another triangulated category constructed from the symplectic geometry of Y.

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    Maxim Kontsevich

    Maxim Lvovich Kontsevich (Russian: Максим Львович Концевич) (born August 25, 1964) is a Russian mathematician. He received a Fields Medal in 1998, at the 23rd International Congress of Mathematicians in Berlin.
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    Timeline of category theory and related mathematics

    1993 Maxim KontsevichKontsevich invariants for knots (are perturbation expansion Feynman integrals for the Witten functional integral)
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    Kontsevich invariant

    It was defined by Maxim Kontsevich.
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    Homological mirror symmetry

    Homological mirror symmetry is a mathematical conjecture made by Maxim Kontsevich.
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    Richard Borcherds

    In 1998 at the 23rd International Congress of Mathematicians in Berlin, Germany he received the Fields Medal together with Maxim Kontsevich, William Timothy Gowers and Curtis T. McMullen.
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    Period (number)

    The concept has been promoted by Maxim Kontsevich and Don Zagier.
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    Finite type invariant

    In 1993, Maxim Kontsevich proved the following important theorem about Vassiliev invariants: For every knot one can compute an integral, now called the Kontsevich integral, which is a universal Vassiliev invariant, meaning that every Vassiliev invariant can be obtained from it by an appropriate evaluation.
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    Alexander Grothendieck

    Lars Ahlfors / Jesse Douglas (1936) · Laurent Schwartz / Atle Selberg (1950) · Kunihiko Kodaira / Jean-Pierre Serre (1954) · Klaus Roth / René Thom (1958) · Lars Hörmander / John Milnor (1962) · Michael Atiyah / Paul Cohen / Alexander Grothendieck / Stephen Smale (1966) · Alan Baker / Heisuke Hironaka / Sergei Petrovich Novikov / John G. Thompson (1970) · Enrico Bombieri / David Mumford (1974) · Pierre Deligne / Charles Fefferman / Grigory Margulis / Daniel Quillen (1978) · Alain Connes / William Thurston / Shing-Tung Yau (1982) · Simon Donaldson / Gerd Faltings / Michael Freedman (1986) · Vladimir Drinfel'd / Vaughan Jones / Shigefumi Mori / Edward Witten (1990) · Efim Zelmanov / Pierre-Louis Lions / Jean Bourgain / Jean-Christophe Yoccoz (1994) · Richard Borcherds / William Timothy Gowers / Maxim Kontsevich / Curtis T. McMullen (1998) · Laurent Lafforgue / Vladimir Voevodsky (2002) · Andrei Okounkov / Grigori Perelman / Terence Tao / Wendelin Werner (2006)
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    History of knot theory

    These invariants, initially described using "classical" topological means, were shown by 1994 Fields Medalist Maxim Kontsevich to result from integration, using the Kontsevich integral, of certain algebraic structures (Kontsevich 1993, Bar-Natan 1995).

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Maxim Kontsevich