Examples of using Kummer in English and their translations into Korean
{-}
-
Colloquial
-
Ecclesiastic
-
Ecclesiastic
-
Programming
-
Computer
At Berlin he was taught by some outstanding mathematical teachers including Weierstrass, Kummer and Kronecker.
Kronecker was taught mathematics at Liegnitz Gymnasium by Kummer, and it was due to Kummer that Kronecker became interested in mathematics.
Over a period of two and a half years he studied under Kummer and Weierstrass in Berlin and Liouville in Paris.
At Berlin, unlike Münster, he found the highest quality of teaching and he was particularly influenced by Kummer, Weierstrass and Helmholtz.
Having first been elected to the Berlin Academy while still a school teacher, Kummer ended up with high office in the Academy.
Kummer, however, tried to influence things so that Weierstrass would go to Berlin,
He received high praise from Kummer, and he received replies from Reye and Clebsch to his earlier letters which greatly encouraged him.
irrational binary invariants, the Weddle surface and the Kummer surface.
This was to remain the most important result related to Fermat's Last Theorem from 1738 until the contributions of Kummer in 1840.
The Zahlbericht(1897) is a brilliant synthesis of the work of Kummer, Kronecker and Dedekind but contains a wealth of Hilbert's own ideas.
He restudied and generalised the mathematical theories of Kummer fields and of cyclotomic fields from the standpoint of abelian varieties over algebraic number fields.
At Berlin, Weierstrass had two colleagues Kummer and Kronecker and together the three gave Berlin a reputation as the leading university at which to study mathematics.
After leaving the Gymnasium, he studied at the University of Berlin where he attended lectures by a number of famous mathematicians including Kummer and Weierstrass.
His doctoral studies were supervised by Kummer and du Bois-Reymond was awarded his doctorate by the University of Berlin in 1853 for his thesis De aequilibrio fluidorum.
Kummer immediately recognised Kronecker's talent for mathematics and he took him well beyond what would be expected at school, encouraging him to undertake research.
Perhaps the most fruitful of all the visits he made was to Berlin where the remarkable team of Kummer, Borchardt, Weierstrass and Kronecker were lecturing.
It was as a direct consequence of his work on using abelian functions in geometry which won for him the 1892 Académie des Sciences prize for work on Kummer surfaces.
The mathematical seminar in Berlin had been jointly founded in 1861 by Kummer and Weierstrass and, when Kummer retired in 1883, Kronecker became a codirector of the seminar.
His interests fitted more closely with Kummer, and Lie lectured on his own results in Kummer 's seminar and was able to correct some errors that Kummer had made in his work on line congruences of degree 3.
Kummer had made advances beyond what Jacobi had achieved on third-order differential equations and Jacobi wrote to his brother Moritz in 1836 describing how Kummer had managed to solve problems which had defeated him.