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  1. Hellmuth Kneser (* 16. April 1898 in Dorpat; † 23. August 1973 in Tübingen) war ein deutscher Mathematiker . Inhaltsverzeichnis. 1 Leben und Werk. 2 Schriften. 3 Literatur. 4 Weblinks. 5 Einzelbelege. Leben und Werk [ Bearbeiten | Quelltext bearbeiten] Hellmuth Kneser, 1920 in Göttingen.

  2. Hellmuth Kneser (16 April 1898 – 23 August 1973) was a German mathematician, who made notable contributions to group theory and topology. His most famous result may be his theorem on the existence of a prime decomposition for 3-manifolds .

  3. Hellmuth Kneser. Mitglied der Heidelberger Akademie der Wissenschaften. Kneser, Hellmuth (16.4.1898 - 23.8.1973) Lebensdaten. WWW-Biographien. Print-Biographien. Werk. Bibliographien. Lebensdaten. Kürschners Deutscher Gelehrten-Kalender 1970. Kneser, Hellmuth, Dr. Phil., em. o. UProf.; 74 Tübingen, Bei der Ochsenweide 6 (Dorpat 26.IV.98) UPDoz.

  4. Hellmuth Kneser was a Estonian-born German mathematician best known for his work in group theory and topology. View four larger pictures. Biography. Hellmuth Kneser was the son of Adolf Kneser. Hellmuth entered the University of Breslau in 1916 where his father was the Professor of Mathematics.

  5. 3. Mai 2011 · Hellmuth Kneser (1898-1973) is the second of three mathematicians from consecutive generations of the Kneser family, all of them with groundbreaking mathematical contributions on a wide range of topics. It was only in recent times that mathematicians recognized how Hellmuth Kneser's work influenced the course of topology and the ...

  6. Betsch, G. & Hofmann, K. (2005). Hellmuth Kneser: Biographical notes. In K. Hofmann & G. Betsch (Ed.), Gesammelte Abhandlungen / Collected Papers (pp. 1-4). Berlin, New York: De Gruyter. https://doi.org/10.1515/9783110894516.1

  7. Kneser, Hellmuth *16.4.1898 Dorpat, †23.8.1973 Tübingen, Vater: U-Prof. Adolf K.; Abi Johannes-G Breslau Ostern 16; Stud. ab SS 16 U und TH Breslau (4), U Göttingen (6); Rig. (math. Analysis; Geom., Ph - ausgezeichnet) 2.3.21, Prom. 22.12.21, Diss.: Untersuchungen zur Quantentheorie (sehr gut), Math. Ann. 84 (1921) 277-302 (U Göttingen ...