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August 1910 in Budapest, Österreich-Ungarn; † 26. September 1976 ebenda) [1] war ein ungarischer Mathematiker. Er lieferte Beiträge zu der Zahlentheorie, Gruppentheorie und der Approximationstheorie. Er bewies 1941 ein erstes grundlegendes Resultat der extremalen Graphentheorie, den heute sogenannten Satz von Turán .
Pál Turán (Hungarian: [ˈpaːl ˈturaːn]; 18 August 1910 – 26 September 1976) also known as Paul Turán, was a Hungarian mathematician who worked primarily in extremal combinatorics. In 1940, because of his Jewish origins, he was arrested by the Nazis and sent to a labour camp in Transylvania, later being transferred several ...
Turán Pál (született Rosenfeld) ( Budapest, 1910. augusztus 18. [12] – . Budapest, 1976. szeptember 26.) magyar matematikus, aki a számelmélet, a gráfelmélet és a klasszikus analízis területén ért el jelentős eredményeket. Élete.
18. Aug. 2017 · Quick Info. Born. 18 August 1910. Budapest, Hungary. Died. 26 September 1976. Budapest, Hungary. Summary. Paul Turán was a Hungarian mathematician who worked in number theory. View three larger pictures. Biography. Paul Turán's parents were Aranha Beck and Béla Turán.
Turán was one of the most important mathematicians of twentieth-century Hungary. The number of his publications, written alone or with a coauthor, exceeds 245, and his research led him to remarkable finds in almost every branch of mathematics. His most important discovery is the power sum method that bears his name.
Der Satz von Turán (nach Pál Turán) ist eine Aussage aus dem mathematischen Teilgebiet der Graphentheorie. Er macht eine Aussage über die maximale Anzahl von Kanten, die ein Graph mit gegebener Knotenzahl haben kann, ohne einen vollständigen Untergraphen mit Knoten enthalten zu müssen.
Turán, P., On some open problems of approximation theory, J. Approx. Theory 29 (1980), 23-85. For those with access, this article may be viewed at Science Direct.Pages 86-89, (for those with access here) just following this paper, contain a list of articles dealing with Turán's Problems as presented in the above paper.
