Andreas von Ettingshausen
Andreas von Ettingshausen | |
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Andreas Freiherr von Ettingshausen (1796–1878) | |
Born |
25 November 1796 Heidelberg, Electorate of the Palatinate |
Died |
25 May 1878 (aged 81) Vienna, Austria-Hungary |
Residence | Austria |
Nationality | German |
Fields | Physicist and mathematician |
Institutions |
University of Innsbruck University of Vienna Vienna Polytechnic Institute |
Alma mater | University of Vienna |
Doctoral advisor | Ignaz Lindner |
Doctoral students |
Ernst Mach Jožef Stefan Viktor von Lang |
Known for | Electric machines |
Andreas Freiherr von Ettingshausen (25 November 1796 – 25 May 1878) was a German mathematician and physicist.
Biography
Ettingshausen studied philosophy and jurisprudence at the University of Vienna. In 1817, he joined the University of Vienna and taught mathematics and physics. In 1819 he became professor of physics at the University of Innsbruck and 1821 professor of higher mathematics at the University of Vienna. His lectures of that time marked a new era for the University of Vienna, and they were published in 1827 in 2 volumes. In 1834 Ettingshausen became the chair of physics.
Ettingshausen was the first to design an electromagnetic machine, which used the electrical induction for power generation. He promoted optics and wrote a text book of physics. His method of lecturing was widely influential. In addition he wrote a book on combinatorial analysis (Vienna 1826). In 1866, he retired.
Among his lasting impacts in mathematics is the introduction of the notation for the binomial coefficient, which is the coefficient of xk in the expansion of the binomial (x+1)n and, more generally, the number of k-element subsets of an n-element set.[1]
References
- ↑ Nicholas J. Higham. Handbook of Writing for the Mathematical Sciences. Society for Industrial and Applied Mathematics. p. 25. ISBN 0-89871-420-6.
External links
- Andreas von Ettingshausen in the German National Library catalogue
- Biography of Ettingshausen (in German)
- Andreas von Ettingshausen at the Mathematics Genealogy Project
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