Photograph of Emmy Noether.
Emmy Noether
Mathematician

Overview

Amalie Emmy Noether (March 23 1882April 14 1935) was a German-born Jewish mathematician, said by Einstein in eulogy to be "[i]n the judgment of the most competent living mathematicians, [...] the most significant creative mathematical genius thus far produced since the higher education of women began." Almost universally known as Emmy Noether, she had penetrating insights that she used to develop elegant abstractions.

Biography

She was born in Erlangen, Bavaria, Germany. Her father, Max Noether, was a distinguished mathematician and a professor at Erlangen. Fritz Noether was her younger brother, and the statistician Gottfried E. Noether was her nephew.

Noether did not show any early precocity at mathematics — as a teenager she was more interested in music and dancing.

Although Erlangen did not allow women to enroll, Emmy was able to sit in various classes. When Erlangen finally permitted women to enroll in 1904, Emmy immediately enrolled as a mathematics student. She received her doctorate in 1907 under Paul Gordan, and she quickly built a reputation from her publications. She moved to Göttingen, Germany in 1915, but the University of Göttingen refused to let her teach. Her sympathetic colleague, David Hilbert, advertised her courses in the university's schedule under his own name. A controversy ensued, with her opponents asking what the country's soldiers would think when they returned home and were expected to learn at the feet of a woman. Allowing her on the faculty would also mean letting her have a vote in the academic senate. Said Prof. Hilbert, "I do not see that the sex of the candidate is an argument against her admission as a Privatdozent. After all, the university senate is not a bathhouse." She was finally admitted to the faculty in the year 1919. Edmund Landau declined to describe her as the daughter of Max Noether; but rather stated, "Max Noether was the father of Emmy Noether. Emmy is the origin of coordinates in the Noether family."

Emmy fled Germany in 1933; she had been forbidden from teaching undergraduate classes by the Nazi racial laws. She joined the faculty at Bryn Mawr College in the United States. She died at Bryn Mawr on 14 April 1935 in mysterious circumstances. Her doctor told her that she needed an operation, and she scheduled it during a college break at Bryn Mawr, without telling anyone. She perished during or shortly after the surgery. Emmy never married, and she had no relatives in the USA. Emmy was buried in the Cloisters of Thomas Great Hall on the Bryn Mawr Campus.

Her younger brother, the German mathematician Fritz Noether, fled Germany during the Nazi rule into the Soviet Union in 1934 and he was shot there for anti-Soviet propaganda at Orel on Sept. 10th, 1941.

Mathematical work

*Noether's theorem is a central result in theoretical physics that expresses the one-to-one correspondence between symmetries and conservation laws. *The Lasker–Noether theorem in commutative algebra is a fundamental result that describes the decomposition of ideals into primary ideals. *Noetherian rings are those such that every ideal is finitely generated. *Along with Emil Artin and Helmut Hasse, she founded the theory of central simple algebras.

References

* http://catalog.loc.gov/ * http://catalog.loc.gov/ (About the author ) * *Kimberling, Clark, "Emmy Noether," American Mathematical Monthly 79 (1972) 136-149. Addendum, 79 (1972) 755. * http://catalog.loc.gov/ *

External links

* Emmy Noether, Mandie Taylor, in: Biographies of Women Mathematicians, Agnes Scott College
* Joint biography with Sophia Kovalevsky: Kovalevsky and Noether
* UCLA page about Emmy Noether
* Emmy Noether (1882-1935) - Lebensläufe Application for admission to the University of Erlangen and three curricula vitae, two of which are shown in handwriting, with transcriptions. The first of these is in Emmy Noether's own handwriting.
* The Life and Times of Emmy Noether Nina Byers, Physics Department, UCLA, Los Angeles, CA 90024, (November 11, 1994)
* Two versions of her 1908 doctoral dissertation completed at Erlangen. The second is the published version. http://dz-srv1.sub.uni-goettingen.de/sub/digbib/loader?ht=VIEW&did=D39728 http://dz-srv1.sub.uni-goettingen.de/sub/digbib/loader?ht=VIEW&did=D261200
* Clark Kimberling, Emmy Noether, Mentors & Colleagues
* Columnist John Derbyshire wrote about Noether's life and work in 2005.
Who is Emmy Noether connected to?
Add a Connection
Photograph of Albert Einstein.
Colleague, Eulogist
How is Emmy Noether connected to Albert Einstein? Tell the world.

That biography says:

...His work on polynomial ideals, discriminants and elimination theory can be considered as a link between Leopold Kronecker and David Hilbert as well as Emmy Noether. Later on his ideas were simplified considerably, to the extent that today they are only of historical interest...

That biography says:

...He was awarded a Rockefeller fellowship that enabled him to study in Germany in 1931, first with John von Neumann in Berlin, then during June with Emil Artin in Hamburg, and finally with Emmy Noether in Göttingen....

This biography says:

...She moved to Göttingen, Germany in 1915, but the University of Göttingen refused to let her teach. Her sympathetic colleague, David Hilbert, advertised her courses in the university's schedule under his own name. A controversy ensued, with her opponents asking what the country's soldiers would think when they returned home and were expected to learn at the feet of a woman...

That biography says:

...At the University of Göttingen, Hilbert was surrounded by a social circle of some of the most important mathematicians of the 20th century, such as Emmy Noether and Alonzo Church....
How is Emmy Noether connected to Harold Davenport? Tell the world.

That biography says:

...Dieudonné's line was that continuity in the French tradition of mathematics had been lost: classical analysis de Papa was an offer from the older figures, but inadequate to the needs of the day. Hence the emphasis on the more attractive German school: David Hilbert, Emmy Noether and others of the 'school of Göttingen' such as Hermann Weyl, the Austrian Emil Artin and Hungarian John von Neumann...

That biography says:

...(The word "Ring", introduced later by Hilbert, does not appear in Dedekind's work.) Dedekind defined an ideal as a subset of a set of numbers, composed of algebraic integers that satisfy polynomial equations with integer coefficients. The concept underwent further development in the hands of Hilbert and, especially, of Emmy Noether. Ideals generalize Ernst Eduard Kummer's ideal numbers, devised as part of Kummer's 1843 attempt to prove Fermat's last theorem...

That biography says:

...for a thesis titled Zur Theorie der algebraischen Körper, supervised by Thoralf Skolem. Ore also studied at Göttingen University, where he learned Emmy Noether's new approach to abstract algebra. He was also a fellow at the Mittag-Leffler Institute in Sweden, and spent some time at the University of Paris...

That biography says:

...He attended the University of Göttingen, 1931–1933, studying logic and mathematics under Paul Bernays, Emmy Noether, and Hermann Weyl. Göttingen's Mathematisches Institut awarded him the Ph.D. in 1934. While he was at Göttingen, Hitler came to power and implemented the anti-Semitic policies that destroyed Göttingen's excellence in mathematics, science, and philosophy...

That biography says:

...With an interest in group theory, he went to Berlin to work with Issai Schur. After one year in Berlin, Shoda went to Göttingen to study with Emmy Noether. Noether's school brought a mathematical growth to him. In 1929 he returned to Japan. Soon afterwards, he began to write Abstract Algebra, his mathematical textbook in Japanese for advanced learners...

This biography says:

...*The Lasker–Noether theorem in commutative algebra is a fundamental result that describes the decomposition of ideals into primary ideals. *Noetherian rings are those such that every ideal is finitely generated. *Along with Emil Artin and Helmut Hasse, she founded the theory of central simple algebras.

That biography says:

...The influential treatment of abstract algebra by van der Waerden is said to derive in part from Artin's ideas, as well as those of Emmy Noether. He wrote a book on geometric algebra that gave rise to the contemporary use of the term, reviving it from the work of W...