Mitio Nagumo
| Mitio Nagumo | |
|---|---|
| Born |
7 May 1905 Yamagata Prefecture, Japan |
| Died | 6 February 1995 (aged 89) Koganei, Tokyo, Japan |
| Nationality | Japanese |
| Alma mater | University of Tokyo |
| Known for |
Nagumo/Bony-Brezis theorem, Nagumo’s uniqueness theorem, de Finetti-Kolmogorov-Nagumo theorem |
| Scientific career | |
| Fields | Mathematics |
| Institutions | University of Osaka |
| Doctoral advisor | Takuji Yosie |
| Notable students | Jin Akiyama |
Mitio (Michio) Nagumo (Japanese: 南雲 道夫; May 7, 1905 – February 6, 1995) was a Japanese mathematician, who specialized in the theory of differential equations. He gave the first necessary and sufficient condition for positive invariance of closed sets under the flow induced by ordinary differential equations (Nagumo/Bony-Brezis theorem).
Mitio Nagumo graduated from the Department of Mathematics at the Imperial University of Tokyo in March 1928. In March 1931 he was appointed Lecturer at the Faculty of Technology in the Imperial University of Kyushu. In February 1932 he left Japan for an academic visit to Göttingen, where he remained for two years. Upon his return from Göttingen in March 1934 he was appointed Lecturer in the Department of Mathematics at the Imperial University of Osaka, and was promoted to Associate Professor in September that year, becoming Professor at the Faculty of Science in March 1936. In March 1937 Nagumo received the degree of Doctor of Science from the Imperial University of Tokyo. In the 1960s he made a number of academic visits abroad, spending time at the Courant Institute of Mathematical Sciences (where he visited Kurt Friedrichs and other old acquaintances from his time at Göttingen) and the Federal University of Rio Grande do Sul in 1960 and the National Tsing Hua University in 1963-64. He retired from Osaka University in December 1966, after which he was granted the title of Honorary Professor. He was subsequently appointed Professor at Sophia University, from which he retired in March 1976, having reached mandatory retirement age.
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