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  1. Serguéi Petróvich Nóvikov (ruso Сергей Петрович Новиков) (Gorki, 20 de marzo de 1938-6 de junio de 2024) [1] fue un matemático ruso conocido por sus trabajos sobre la topología algebraica y la teoría del solitón.

  2. Sergei Petrovich Novikov (Russian: Серге́й Петро́вич Но́виков [sʲɪrˈɡʲej pʲɪˈtrovʲɪtɕ ˈnovʲɪkəf]; 20 March 1938 – 6 June 2024) was a Soviet and Russian mathematician, noted for work in both algebraic topology and soliton theory. He became the first Soviet mathematician to receive the Fields ...

  3. www.newsroom.hlf-foundation.org › the-hlff-bids-farewell-to-sergei-novikovThe HLFF bids farewell to Sergei Novikov

    We bid farewell to the mathematician Sergei Novikov, who passed away on June 6, 2024. He received the Fields Medal in 1970 "for important advances in topology, the most well-known being his proof of the topological invariance of the Pontrjagin classes of the differentiable manifold, including a study of the cohomology and homotopy of Thom spaces."

  4. Professor Sergei P. Novikov is awarded the Wolf Prize for his fundamental and pioneering contributions to topology and to mathematical physics. His early work in algebraic and differential topology includes such milestones as the calculation of cobordism rings and stable homotopy groups, proof of the topological invariance of rational ...

  5. Serguei Petróvitx Nóvikov (en rus Сергей Петрович Новиков) (Gorki, 20 de març de 1938) és un matemàtic rus conegut pels seus treballs sobre la topologia algebraica i la teoria del solitó. Amb pares matemàtics, va entrar a la Universitat Estatal de Moscou el 1955, graduant-se cinc anys després.

  6. Sergei Novikov (born March 20, 1938, Gorky, Russia, U.S.S.R. [now Nizhny Novgorod, Russia]) is a Russian mathematician who was awarded the Fields Medal in 1970 for his work in topology.

  7. Sergei Petrovich Novikov was awarded a Fields Medal in 1970 1970 at the International Congress of Mathematicians in Nice, France: Made important advances in topology, the most well-known being his proof of the topological invariance of the Pontryagin classes of the differentiable manifold.