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Bernstein, Sergei Natanovich - Encyclopedia of Mathematics

Sergei Natanovich Bernstein (Ukrainian: Сергі́й Ната́нович Бернште́йн, sometimes Romanized as Bernshtein; 5 March – 26 October ) was a Ukrainian and Soviet mathematician of Jewish origin known for contributions to partial differential equations, differential geometry, probability theory, and approximation.

Sergei Bernstein (March 5, 1880 — October 26, 1968), Soviet ...

Sergei Bernstein was a Ukranian mathematician who made important contributions to partial differential equations, differential geometry, probability theory and approximation theory. Sergei Bernstein's name is often transliterated as Bernshtein and, just occasionally, as Bernshteyn.

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Serguéi Bernstein - AcademiaLab

Sergei Natanovich BERNSTEIN b. 22 February (o.s.) - d. 26 October Summary Bernstein's training in and continuing contacts with Paris led him to combine analytical writing with the traditions of the burg School in probability.

Mathematician:Sergei Natanovich Bernstein - ProofWiki

Sergei Natanovich Bernstein was born in Odessa, Ukraine on March 5, When he was 18 years old, Sergei went to Paris to study mathematics at the Sorbonne. In he published his doctoral thesis, on analytic solutions to differential equations of second order.

Sergei Bernstein: The Man who struggled against Soviet Ideology Discusses Bernstein's introduction of Bernstein polynomials in his 2-page paper on Weierstrass' Theorem and the resulting literature, including the problem of dating Bernstein's paper. Videnskii, V. S., Sergei Natanovich Bernshtein - Founder of the constructive theory of functions.

History of Approximation Theory : Bernstein Sergei Natanovich Bernstein () was a Ukrainian-Soviet mathematician passionate about equations but less enthusiastic about politics. His research — ranging from differential geometry to probability theory — has had wide-reaching applications including computer-aided engineering design and genetics.

Sergei Natanovich Bernstein - MacTutor History of Mathematics ... Sergei Natanovich Bernstein was a Russian and Soviet mathematician of Jewish origin known for contributions to partial differential equations, differential geometry, probability theory, and approximation theory.

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Sergei Natanovich Bernstein (Russian: Серге́й Ната́нович Бернште́йн, sometimes Romanized as Bernshtein; 5 March – 26 October ) was a Russian and Soviet mathematician of Jewish origin known for contributions to partial differential equations, differential geometry, probability theory, and approximation theory.
The Bio Files contains materials regarding notable cultural and political figures collected and used for research by various Time Inc. publications.
Bernstein was born into the Jewish family of prominent Ukrainian physiologist Nathaniel Bernstein in Odessa. Sergei was brought up in Odessa but his father died on 4 February just before he was eleven years old.
Born in the Chicago area July 8, 1927, Burke earned a law degree at Georgetown University in 1954 before clerking for U.S. Supreme Court Justice.
From a page move: This is a redirect from a page that has been moved (renamed).This page was kept as a redirect to avoid breaking links, both internal and external, that may have been made to the old page name.

Sergei Natanovich Bernstein - Wikipedia

セルゲイ・ナタノヴィチ・ベルンシュテイン（ロシア語: Сергей Натанович Бернштейн, ラテン文字転写: Sergei Natanovich Bernshtein, 年 3月5日 - 年 10月26日）は、ロシア帝国・ソビエト連邦の数学者。.

Sergei Bernstein - Wikipedia

Sergei Natanovich Bernstein (ucranio: Сергі́й Ната́нович Бернште́йн, a veces romanizado como Bernshtein; 5 de marzo de - 26 de octubre de ) fue un matemático ucraniano y ruso de origen judío conocido por sus contribuciones a las ecuaciones diferenciales parciales, la geometría diferencial, la teoría de la probabilidad y la teoría de la aproximación.

Sergei Natanovich Bernstein - Wikipedia Republished // WIKI 2

Definitions of concepts named for Sergei Natanovich Bernstein can be found here. Publications Sur les équations du calcul des variations ("On the equations of the calculus of variations") (Ann. Sci. École Norm. Sup. Vol. pp. – ).