영어에서 Gordan 을 사용하는 예와 한국어로 번역
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Gordan Brown.
I am his twin, Gordan.
Gordan Freeman.
In 1863 Clebsch invited Gordan to come to Giessen.
Gordan Brown.
At Giessen his lecturers included R Baltzer,M Pasch and P A Gordan.
My mentor Carla Gordan coached many people by telephone.
Noether also workedon her own research, in particular she was influenced by Fischer who had succeeded Gordan in 1911.
Gordan also worked on algebraic geometry and he gave simplified proofs of the transcendence of e and π.
Moritz Pasch was a geometer while Paul Gordan was famed for his work in invariant theory.
At this stage Gordan was not heading for an academic career and he worked for several years in banks.
Invariant theory was at its height in the 19th century withthe work of Cayley, Sylvester, Clebsch, Gordan and others.
The first work which Gordan and Clebsch worked on in Giessen was the theory of abelian functions.
In 1904 Noether was permitted to matriculate at Erlangen and in 1907 was granted a doctorate after working under Paul Gordan.
For the next twenty years Gordan tried to prove the finite basis theorem conjecture for n-ary forms.
This influence took Noether towards Hilbert 's abstract approach to the subject and away from the constructive approach of Gordan.
Gordan, however, took a constructive approach and looked at constructive methods to arrive at the same results.
Clebsch helped build a school of algebraic geometry and invariant theory at Giessen which included Gordan, Brill, Max Noether, Lindemann and Lueroth.
The Clebsch- Gordan coefficients used in spherical harmonics were introduced by them as a result of this cooperation.
Hilbert submitted his results to Mathematische Annalen and, since Gordan was the leading world expert on invariant theory, he was asked his opinion of the work.
Gordan's only doctoral student was Emmy Noether, the daughter of Max Noether who was also at Erlangen during this period.
Tyler also described to Osgood the two mathematicians at Erlangen who might act as his supervisor,namely Max Noether and Paul Gordan: Both men are so peculiar and so irreconcilable that….
The topic for which Gordan is most famous is invariant theory and Clebsch introduced him to this topic in 1868.
While at Berlin, Kummer supervised a large number of doctoral students including many who went onto hold mathematics chairs at universities, including Bachmann, Cantor, du Bois-Reymond, Gordan, Schönflies and Schwarz.
When Gordan was appointed Klein held the chair of mathematics at Erlangen but he moved in the following year to the Technische Hochschule at Munich.
In 1885 Study was appointed as a lecturer in mathematics at the University of Leipzig where he was greatly influenced by Gordan, but in general he was largely self taught in mathematics and this was to show in his very individual approach.
Gordan did not undertake the bulk of this work at Giessen, however, for he moved to Erlangen in 1874 to become professor of mathematics at the university.
Wiltheiss was a founder member of the German Mathematical Society along with his colleague at Halle Hermann Wiener, as were Cantor, Gordan, Hilbert, Klein, Minkowski, Study and Heinrich Weber who all gave lectures at the Bremen meeting.
In the year 1874-75 when Gordan and Klein were together at Erlangen they undertook a joint research project examining groups of substitutions of algebraic equations.
Later Gordan went on to examine the relation between the group PSL(2,7) and equations of degree seven, then he studied the relation of the group A 6 to equations of degree six.