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Carl Ludwig Siegel (31 December 1896 – 4 April 1981) was a German mathematician specialising in analytic number theory. He is known for, amongst other things, his contributions to the Thue–Siegel–Roth theorem in Diophantine approximation , Siegel's method, [1] Siegel's lemma and the Siegel mass formula for quadratic forms.
- Mathematics
- Edmund Landau
- Wolf Prize (1978)
Szász was promoted to professor in 1921, Epstein was appointed in 1919, and Dehn in 1921. It was a strong and exciting department which Siegel joined in 1922. There were a number of activities on which the four mathematicians Siegel, Hellinger, Epstein, and Dehn collaborated. One was the history of mathematics seminar instigated by Dehn in 1922.
Apr 15, 1981 · Prof. Carl Ludwig Siegel, one of this century's leading mathematicians, died April 5 in Gottingen, West Germany, at the age of 84. He made fundamental discoveries in the theory of numbers, the ...
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Carl Ludwig Siegel was a German mathematician specialising in analytic number theory. He is known for, amongst other things, his contributions to the Thue–Siegel–Roth theorem in Diophantine approximation, Siegel's method, Siegel's lemma and the Siegel mass formula for quadratic forms. He has been named one of the most important mathematicians of the 20th century.
Mar 30, 2024 · Carl Ludwig Siegel in Göttingen, 1975 Carl Ludwig Siegel (31 December 1896 – 4 April 1981) was a German mathematician who won the Wolf Prize in Mathematics in 1978. This article about a mathematician is a stub .
Carl Ludwig Siegel. 1896-1981. German mathematician who won recognition for his work on the theory of numbers. Born in Berlin, Siegel held professorships at Frankfurt and Göttingen from 1922 to 1940. He subsequently traveled to the United States and worked at Princeton University until 1951, then returned to Göttingen. Siegel built upon the ...
In his two-part 1929 paper, Siegel made a substantial contribution to transcendence theory, especially a new method for the algebraic independence of values of certain E-functions. He proved that if J0 is the Bessel function of index 0, then for any non-zero algebraic integer r he showed that J0(r) is transcendental.
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