Friedrich Wilhelm Levi
Friedrich Wilhelm Daniel Levi (February 6, 1888 – January 1, 1966) was a German mathematician known for his work in abstract algebra, especially torsion-free abelian groups. He also worked in geometry, topology, set theory, and analysis.
Early life and education
Levi was born to Georg Levi and Emma Blum in Mulhouse in Alsace-Lorraine, then part of the German Empire. He received his Ph.D. in 1911 under Heinrich Martin Weber at the University of Strasbourg.[1]
Career
Levi served his mandatory military service in the German Army in 1906–1907, and was called up again serving in the artillery during World War I, 1914–18. Awarded the Iron Cross, he was discharged as a lieutenant. In 1917, he married Barbara Fitting, with whom he eventually had three children (Paul Levi, Charlotte, and Suzanne). He taught at the University of Leipzig between 1920 and 1935, when the Nazi government fired him because of his Jewish ancestry. Friedrich and Barbara moved to Calcutta, India.[1]
In 1935 he accepted an offer as head of the Mathematics Department at the University of Calcutta.[1] He introduced the Levi graph in 1940 at a series of lectures on finite geometry.[2] He contributed to the understanding of combinatorics on words when he articulated the Levi lemma in an article for the Calcutta Mathematical Society.[3] In 1948, Levi became professor of mathematics at Tata Institute of Fundamental Research in Mumbai, India.
In 1952, he returned to Germany and was a professor at the Free University of Berlin and later University of Freiburg. He died in Freiburg on the first day of 1966.[1] A bibliography of 70 works in mathematics by Levi is included in the 1991 tribute by Laszlo Fuchs and Rüdiger Göbel.
References
- 1 2 3 4 Fuchs, L.; Göbel, R. (1993), "Friedrich Wilhelm Levi, 1888–1966", Abelian Groups (Curaçao, 1991), Lecture Notes in Pure and Applied Mathematics, 146, Marcel Dekker, pp. 1–14, MR 1217255
- ↑ Levi, F. W. (1942), Finite Geometrical Systems, Calcutta: University of Calcutta, MR 0006834.
- ↑ Levi, F. W. (1944), "On semigroups", Bulletin of the Calcutta Mathematical Society, 36: 141–146, MR 0011694, Zbl 0061.02405.