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About the Author

Born in Erlangen, Germany, Amalaie (her actual name) Noether was the daughter of a mathematician, Max Noether. Noether was perhaps the most important female mathematician in the early twentieth century. She studied at Erlangen and Gottingen in Germany, and taught at Gottingen, Moscow, and mostrar mais Frankfurt. When Noether was invited by David Hilbert to work at the University of Gottingen in 1915, she was not allowed to assume a full academic position. As a woman, Noether had to work in an "honorary" capacity. She immigrated to the United States (and Bryn Mawr College) in 1933, when Jewish professors were being dismissed from German universities by the Nazi government. Her most important work was in abstract algebra, making notable contributions such as her theory of primary ideals and finding that polynomial ideals had useful applications in algebraic geometry. Noether also made significant discoveries in the theory of noncummutative rings in linear algebra and used the idea of the cross product to resolve major questions about noncummutative algebras. (Bowker Author Biography) mostrar menos

Obras de Emmy Noether

Etiquetado

Conhecimento Comum

Data de nascimento
1882-03-23
Data de falecimento
1935-04-14
Sexo
female
Nacionalidade
Germany (birth)
Local de nascimento
Erlangen, Bayern, Deutschland
Local de falecimento
Bryn Mawr, Pennsylvania, USA
Locais de residência
Bryn Mawr, Pennsylvania, USA
Göttingen, Germany
Educação
University of Erlangen
Ocupação
mathematician
physicist
associate professor
faculty advisor
Relacionamentos
Klein, Felix (colleague)
Hilbert, David (colleague)
Organizações
University of Göttingen
Premiações
Ackermann-Teubner Memorial Prize in Mathematics (1932)
Pequena biografia
Amalie Emmy Noether was born to a Jewish family in Erlangen, Germany. Her father Max Noether was a well-known mathematics professor and two of her three brothers became scientists. She used her middle name from a young age. She graduated from the Höhere Töchter Schule, a kind of finishing school for young ladies, where she learned English and French. In 1900, she passed the examination for certification as a language teacher, but instead chose to study mathematics, a field that did not welcome women at the time. She first audited classes at the University of Göttingen, then returned to Erlangen in 1904 when women finally were permitted to enroll as full students. She earned her Ph.D. from the University of Erlangen in 1907. For the next seven years, she worked without pay on her own research and assisted her father at the Mathematics Institute. In 1915, she was invited to Göttingen by David Hilbert and Felix Klein and worked with them to explore the mathematics behind Albert Einstein’s recently-published theory of general relativity. She proved two theorems that were basic for both general relativity and elementary particle physics, one of which is still known as "Noether's Theorem." In 1919, she won admission to Göttingen as an academic lecturer, over the objections of many men, and later became an associate professor, although she received only a menial salary. Her first major article, "Concerning Moduli in Noncommutative Fields, Particularly in Differential and Difference Terms," written with Werner Schmeidler and published in Mathematische Zeitschrift in 1920, brought her to notice as an extraordinary mathematician. During the next decade, Emmy Noether did foundational work that led to a body of principles unifying algebra, geometry, linear algebra, topology, and logic. She was awarded the prestigious Ackermann-Teubner Memorial Prize in Mathematics in 1932. After the Nazi regime came to power in Germany in 1933, she lost her job, as did other Jewish professors. Later that year, she moved to the USA to become a visiting professor of mathematics at Bryn Mawr College and to lecture and conduct research at the Institute for Advanced Study in Princeton, New Jersey. In 1935, at age 53, she had surgery to remove an ovarian cyst and died from a post-operative infection.

Membros

Estatísticas

Obras
2
Membros
9
Popularidade
#968,587
ISBNs
3
Idiomas
1