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Solomon Lefschetz (em russo: Соломо́н Ле́фшец; Moscou, 3 de setembro de 1884 — Princeton, 5 de outubro de 1972) foi um matemático estadunidense. Realizou um trabalho fundamental sobre topologia algébrica e suas aplicações à geometria algébrica e sobre a teoria de equações diferenciais ordinárias não-lineares.
Solomon Lefschetz ForMemRS (Russian: Соломо́н Ле́фшец; 3 September 1884 – 5 October 1972) was a Russian-born American mathematician who did fundamental work on algebraic topology, its applications to algebraic geometry, and the theory of non-linear ordinary differential equations.
Solomon Lefschetz (3 de septiembre de 1884 - 5 de octubre de 1972), fue un ingeniero y matemático estadounidense de origen ruso, pionero en el desarrollo de las técnicas algebraicas de topología, palabra que él creó en 1930. [ cita requerida] Biografía. Nació en Moscú y estudió en París y en la Universidad Clark en Worcester, Massachusetts.
- Соломо́н Ле́фшец
- Cementerio de Princeton
Quick Info. Born. 3 September 1884. Moscow, Russia. Died. 5 October 1972. Princeton, New Jersey, USA. Summary. Lefschetz was the main source of the algebraic aspects of topology. View three larger pictures. Biography. Solomon Lefschetz was a Russian born, Jewish mathematician who was the main source of the algebraic aspects of topology.
In mathematics, the Lefschetz fixed-point theorem is a formula that counts the fixed points of a continuous mapping from a compact topological space to itself by means of traces of the induced mappings on the homology groups of . It is named after Solomon Lefschetz, who first stated it in 1926.
Lefschetz hyperplane theorem. In mathematics, specifically in algebraic geometry and algebraic topology, the Lefschetz hyperplane theorem is a precise statement of certain relations between the shape of an algebraic variety and the shape of its subvarieties.
Solomon Lefschetz (3 septembre 1884 - 5 octobre 1972) est un mathématicien américain d'origine russe connu surtout pour ses travaux en topologie algébrique, géométrie algébrique et théorie des équations différentielles non linéaires.
