
Erich Kamke
Also known as
Erich Kamke (August 18, 1890 – September 28, 1961) was a German mathematician, who specialized in the theory of differential equations. Also, his book on set theory became a standard introduction to the field Kamke was born in Marienburg, West Prussia, German Empire (modern Malbork, Poland). After attending school in Stettin, Kamke studied mathematics and physics from 1909 at the University of Giessen and the University of Göttingen. He was a volunteer in the signals force in World War I. In 1919, he married Dora Heimowitch, who was the daughter of a Jewish businessman. He earned his doctorate in 1919 at the University of Göttingen under Edmund Landau with thesis Verallgemeinerungen des Waring-Hilbertschen Satzes (Generalizations of the Waring-Hilbert theorem).[1] While teaching between 1920 and 1926, Kamke earned his habilitation at the University of Münster in 1922. He was appointed as a professor at the University of Tübingen in 1926. Because of his marriage and his opposition to National Socialism, he was denounced by fellow mathematician Erich Schönhardt and eventually forced to retire in 1937.[2] Following World War II, he was reappointed as a professor at the University of Tübingen, and was instrumental in the organisation of a mathematical congress in Tübingen in autumn 1946, the first scientific congress in Germany after the war. In 1948, he re-established the German Mathematical Society, and was the chairman until 1952, when he became vice-president of the International Mathematical Union, which he remained until 1954. He died in Rottenburg am Neckar from a heart attack. Source: Wikipedia
Born 1890-08-18
Died 1961-09-28
Identifiers
- VIAF66548646
- WikidataQ85660
- ISNI0000000109106926
- Open LibraryOL3636531A
Top Subjects
- Differential equations (4)
- Set theory (3)
- Set theory. (2)
- Integrals, Generalized (2)
- Mathematics (2)
- Integrals. (1)
- Probabilities (1)
Books by Erich Kamke
Total count: 26
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Das Lebesguesche Integraleine Einführung in die neuere Theorie der reellen Funktionem.B.G. Teubner1925-01-01
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Das Lebesguesche Integraleine Einführung in die neuere Theorie der reellen FunktionenB. G. Teubner1925-01-01
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MengenlehreW. de. Gruyter.1928-01-01
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MengenlehreW. de Gruyter1928-01-01
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Differentialgleichungen reeller funktionenAkademische Verlagsgesellschaft M.B.H.1930-01-01
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Differentialgleichungen reeller Funktionen.Akademische Verlagsgesellschaft1930-01-01
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Einführung in die Wahrscheinlichkeitstheorie.S. Hirzel1932-01-01
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Einführung in die wahrscheinlichkeitstheorieS. Hirzel1932-01-01
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Differentialgleichungen, Lösungsmethoden und LösungenAkademische Verlagsgesellschaft1940-01-01
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Differentialgleichungen, Lösungsmethoden und Lösungen.2. Aufl.Akademische Verlagsgesellschaft1943-01-01
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DifferentialgleichungenLösungsmethoden und Lösungen.J.W. Edwards1945-01-01
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Theory of sets1st American ed.Dover Publications1950-01-01
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Theory of setsDover Publications1950-01-01
Theory of setsDover Publications1950-01-01-
Theory of setsDover1950-01-01
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Mengenlehre ....3e neubearbeite Auflage.Gruyter1955-01-01
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Das Lebesgue-Stieltjes-Integral.Teubner1956-01-01
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Das Lebesgue-Stieltjes-Integral.Teubner1956-01-01
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Differentialgleichungen4th ed.Akademische Verlagsgesellschaft Geest & Portig1962-01-01
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Differentialgleichungen, Lösungsmethoden und Lösungen5. Aufl.Geest & Portig1965-01-01
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Differentialgleichungen6 Aufl. unveranderter nachdruck der 5 Aufl. --Akademische Verlagsgesellschaft1969-01-01
Differentialgleichungen: Loesungsmethoden Und Loesungen Partielle Differentialgleichungen Erster Ordnung Fuer Eine Gesuchte Funktion (Vol 2)Chelsea Publishing Company1974-01-01-
Einführung in die KernphysikVorlesungStudienverlag Brockmeyer1975-01-01
Physikalische Grundlagen der Masseinheitenmit einem Anhang über FehlerrechnungTeubner1977-01-01
DifferentialgleichungenLoesungsmethoden Und LoesungenChelsa Publishing Company1982-08-01
Physik für MedizinerTeubner Verlag1994-01-01