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  1. Élie Joseph Cartan (* 9. April 1869 in Dolomieu, Dauphiné; † 6. Mai 1951 in Paris) war ein französischer Mathematiker, der bedeutende Beiträge zur Theorie der Lie-Gruppen und ihrer Anwendungen lieferte. Er leistete darüber hinaus bedeutende Beiträge zur mathematischen Physik und zur Differentialgeometrie .

  2. en.wikipedia.org › wiki › Élie_CartanÉlie Cartan - Wikipedia

    Élie Joseph Cartan ForMemRS (French:; 9 April 1869 – 6 May 1951) was an influential French mathematician who did fundamental work in the theory of Lie groups, differential systems (coordinate-free geometric formulation of PDEs), and differential geometry.

  3. 6. Mai 2012 · 9 April 1869. Dolomieu (near Chambéry), Savoie, Rhône-Alpes, France. Died. 6 May 1951. Paris, France. Summary. Élie Cartan worked on continuous groups, Lie algebras, differential equations and geometry. His work achieves a synthesis between these areas. He is one of the most important mathematicians of the first half of the 20C.

  4. 2. Mai 2024 · Élie-Joseph Cartan was a French mathematician who greatly developed the theory of Lie groups and contributed to the theory of subalgebras. In 1894 Cartan became a lecturer at the University of Montpellier, where he studied the structure of continuous groups introduced by the noted Norwegian.

  5. Élie Joseph Cartan ( 9 avril 1869 – 6 mai 1951) est un mathématicien français qui a effectué des travaux fondamentaux dans la théorie des groupes de Lie et leurs applications géométriques 1.

  6. www.wikiwand.com › de › Élie_CartanÉlie Cartan - Wikiwand

    Élie Joseph Cartan war ein französischer Mathematiker, der bedeutende Beiträge zur Theorie der Lie-Gruppen und ihrer Anwendungen lieferte. Er leistete darüber hinaus bedeutende Beiträge zur mathematischen Physik und zur Differentialgeometrie.

  7. ÉLIE CARTAN AND HIS MATHEMATICAL WORK SHIING-SHEN CHERN AND CLAUDE CHEVALLEY After a long illness Élie Cartan died on May 6, 1951, in Paris. His death came at a time when his reputation and the influence of his ideas were in full ascent. Undoubtedly one of the greatest mathe­ maticians of this century, his career was characterized by a rare