Vladimir Arnold
Vladimir Igorevich Arnold (or '''Arnol'd'''; , ; 12 June 1937 – 3 June 2010) was a Soviet and Russian mathematician. He is best known for the Kolmogorov–Arnold–Moser theorem regarding the stability of integrable systems, and contributed to several areas, including geometrical theory of dynamical systems, algebra, catastrophe theory, topology, real algebraic geometry, symplectic geometry, differential equations, classical mechanics, differential-geometric approach to hydrodynamics, geometric analysis and singularity theory, including posing the ADE classification problem.His first main result was the solution of Hilbert's thirteenth problem in 1957 at the age of 19. He co-founded three new branches of mathematics: topological Galois theory (with his student Askold Khovanskii), symplectic topology and KAM theory.
Arnold was also known as a popularizer of mathematics. Through his lectures, seminars, and as the author of several textbooks (such as ''Mathematical Methods of Classical Mechanics'') and popular mathematics books, he influenced many mathematicians and physicists. Many of his books were translated into English. His views on education were particularly opposed to those of Bourbaki. Provided by Wikipedia
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Topological methods in hydrodynamics / by Arnold, Vladimir Igorevich, 1937-2010
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Lectures on partial differential equations / by Arnold, Vladimir Igorevich, 1937-2010
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Geometrical methods in the theory of ordinary differential equations / by Arnold, Vladimir Igorevich, 1937-2010
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Geometrical methods in the theory of ordinary differential equations / by Arnold, Vladimir Igorevich, 1937-2010
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Mathematical methods of classical mechanics / by Arnold, Vladimir Igorevich, 1937-2010
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Ergodic problems of classical mechanics / by Arnold, Vladimir Igorevich, 1937-2010
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The theory of singularities and its applications / by Arnold, Vladimir Igorevich, 1937-2010
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Topological invariants of plane curves and caustics / by Arnold, Vladimir Igorevich, 1937-2010
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Huygens and Barrow, Newton and Hooke : pioneers in mathematical analysis and catastrophe theory from envolvents to quasicrystals. by Arnold, Vladimir Igorevich, 1937-2010
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Ordinary differential equations / by Arnold, Vladimir Igorevich, 1937-2010
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Mathematical methods of classical mechanics / by Arnold, Vladimir Igorevich, 1937-2010
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Arnold's problems /
Published 2005Other Authors: “…Arnold, Vladimir Igorevich, 1937-2010…”
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Dynamical systems III : mathematical aspects of classical and celestial mechanics /
Published 1993Other Authors: “…Arnold, Vladimir Igorevich, 1937-2010…”
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Theory of singularities and its applications /
Published 1990Other Authors: “…Arnold, Vladimir Igorevich, 1937-2010…”
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Singularities and bifurcations /
Published 1994Other Authors: “…Arnold, Vladimir Igorevich, 1937-2010…”
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Dynamical systems VI : Singularity theory I /
Published 1993Other Authors: “…Arnold, Vladimir Igorevich, 1937-2010…”
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Dynamical systems V : Bifurcation theory and catastrophe theory /
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Dynamical systems VIII : singularity theory II. Applications /
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Dynamical systems IV : symplectic geometry and its applications /
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Dynamical systems VII : Integrable systems. Nonholonomic dynamical systems /
Published 1994Other Authors: “…Arnold, Vladimir Igorevich, 1937-2010…”
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