Emil Artin was an Austrian mathematician of Armenian descent, born on 3 March 1898 and died on 20 December 1962, and one of the leading mathematicians of the twentieth century. He is best known for his work on algebraic number theory, contributing largely to class field theory and to a new construction of L-functions. He also contributed to the pure theories of rings, groups and fields. Along with Emmy Noether, he is considered the founder of modern abstract algebra.
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Attributed Works
Source Wikipedia: Braid group
In Branch
Source Emil Artin (Wikipedia)
Source Emil Artin (Wikipedia)
Proofs Credited
Source Ankeny-Artin-Chowla congruence (Wikipedia)
Source Artin-Rees Lemma (Wikipedia)
Source Artin-Verdier duality (Wikipedia)
Source Wedderburn-Artin theorem (Wikipedia)
In the Other Atlases
- Also in Geography Atlas: Austria, nationality there.
Sources
1. Emil Artin (Wikipedia)
Lead paragraph
He is best known for his work on algebraic number theory, contr
Lead paragraph [nationality-culture]
was an Austrian mathematician of Armenian descent
In Branch: Algebraic Number Theory, Lead paragraph [in-branch]
algebraic number theory
In Branch: Algebra, Lead paragraph [in-branch 2]
modern abstract algebra
View the SourceWikipedia: Braid group
Attributed Works: Braid Group, Lead paragraphQuote, Attributed Works: Braid Group, Lead paragraph
), also known as the Artin braid group, is the group whose elements are equivalence classes of n-braids (e.g. under ambient isotopy), and whose group
Wedderburn-Artin theorem (Wikipedia)
Proofs Credited: Artin-Wedderburn Theorem, Lead paragraphQuote, Proofs Credited: Artin-Wedderburn Theorem, Lead paragraph
In algebra, the Wedderburn-Artin theorem is a classification theorem for semisimple rings and semisimple algebras. The theorem states that a(n Artinian)
Artin-Rees Lemma (Wikipedia)
Wikimedia FoundationProofs Credited: Artin-Rees Lemma, Lead paragraphQuote, Proofs Credited: Artin-Rees Lemma, Lead paragraph
In mathematics, the Artin-Rees lemma is a basic result about modules over a Noetherian ring, along with results such as the Hilbert basis theorem.
Ankeny-Artin-Chowla congruence (Wikipedia)
Proofs Credited: Ankeny-Artin-Chowla Congruence, Lead paragraphQuote, Proofs Credited: Ankeny-Artin-Chowla Congruence, Lead paragraph
In number theory, the Ankeny-Artin-Chowla congruence is a result published in 1953 by N. C. Ankeny, Emil Artin and S. Chowla. It concerns the class number
Artin-Verdier duality (Wikipedia)
Proofs Credited: Artin-Verdier Duality, Lead paragraphQuote, Proofs Credited: Artin-Verdier Duality, Lead paragraph
In mathematics, Artin-Verdier duality is a duality theorem for constructible abelian sheaves over the spectrum of a ring of algebraic numbers,
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