Abstract algebra emmy noether biography

Emmy Noether (1882-1935) was a world-renowned mathematician whose innovative approach to modern abstract algebra inspired colleagues and students who emulated her technique.

Dismissed from her university position at the beginning of the Nazi era in Germany—for she was both Jewish and female—Noether emigrated to the United States, where she taught in several universities and colleges. When she died, Albert Einstein eulogized her in a letter to New York Times as "the most significant creative mathematical genius thus far produced since the higher education of women began."

Noether was born on March 23, 1882, in the small university town of Erlangen in southern Germany. Her first name was Amalie, but she was known by her middle name of Emmy. Her mother, Ida Amalia Kaufmann Noether, came from a wealthy family in Cologne. Her father, Max Noether, a professor at the University of Erlangen, was an accomplished mathematician who worked on the theory of algebraic funct

"Emmy Noether: Symmetry's Mathematician - Unifying Principles ...

Emmy Noether (born March 23, 1882, Erlangen, Germany—died April 14, 1935, Bryn Mawr, Pennsylvania, U.S.) was a German mathematician whose innovations in higher algebra gained her recognition as the most creative abstract algebraist of modern times.

Emmy Noether Biography - Facts, Childhood, Family Life ...

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Emmy Noether Biography - Pantheon

Emmy Noether - Wikipedia

Amalie Emmy Noether [a] (US: / ˈ n ʌ t ər /, UK: / ˈ n ɜː t ə /; German:; 23 March – 14 April ) was a German mathematician who made many important contributions to abstract algebra.

Emmy Noether Biography - Life of German Mathematician

Emmy Noether is best known for her contributions to abstract algebra, in particular, her study of chain conditions on ideals of rings.

Emmy Noether – Mathematician Extraordinaire | SpringerLink

Emmy Noether was a very influential German mathematician.

Emmy Noether - Mathematician Biography, Contributions and Facts

Emmy Noether is known for her groundbreaking work in abstract algebra and theoretical physics, particularly her contributions to the development of modern algebra and the formulation of Noether's theorem.