Emil Artin (German: [ˈaʁtiːn]; March 3, 1898 – December 20, 1962) was an Austrian mathematician of Armenian descent. Artin was one of the leading mathematicians...

The Artin reciprocity law, which was established by Emil Artin in a series of papers (1924; 1927; 1930), is a general theorem in number theory that forms...

Swedish table tennis player Emil Artin (1898–1962), Austrian mathematician Emil Atlason (born 1993), Icelandic footballer Emil Bachrach (1874–1937), Russian-American...

groups, braid groups, and right-angled Artin–Tits groups, among others. The groups are named after Emil Artin, due to his early work on braid groups in...

Established in 2001, the Emil Artin Junior Prize in Mathematics is presented usually every year to a former student of an Armenian university, who is under...

In algebra, the Wedderburn–Artin theorem is a classification theorem for semisimple rings and semisimple algebras. The theorem states that an (Artinian)...

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 h...

introduced in 1923 by Emil Artin, in connection with his research into class field theory. Their fundamental properties, in particular the Artin conjecture described...

in number fields and Hecke's zeta functions" under the supervision of Emil Artin. Tate taught at Harvard for 36 years before joining the University of...

group and obeys the fundamental theorem of Galois theory. A result of Emil Artin allows one to construct Galois extensions as follows: If E is a given...

This conjectural density equals Artin's constant or a rational multiple thereof. The conjecture was made by Emil Artin to Helmut Hasse on September 27...

mathematics, the Artin conductor is a number or ideal associated to a character of a Galois group of a local or global field, introduced by Emil Artin (1930, 1931)...

mathematics, there are several conjectures made by Emil Artin: Artin conjecture (L-functions) Artin's conjecture on primitive roots The (now proved) conjecture...

geometry. Artin was born in Hamburg, Germany, and brought up in Indiana. His parents were Natalia Naumovna Jasny (Natascha) and Emil Artin, preeminent...

infinite descending sequence of ideals. Artinian rings are named after Emil Artin, who first discovered that the descending chain condition for ideals simultaneously...

name include: Emil Artin (1898–1962), Austrian mathematician Michael Artin (born 1934), American mathematician, son of Emil Artin Murad Artin (born 1960)...

axiomatic characterization of these fields via valuation theory was given by Emil Artin and George Whaples in the 1940s. A global field is one of the following:...

the Artin family. "Zum Gedenken an Emil Artin". Hamburger Universitätsreden. Neue Folge. 9: 30. Louis Nirenberg (2003). "In Memoriam: Natascha Artin Brunswick...

group on n strands (denoted B n {\displaystyle B_{n}} ), also known as the Artin braid group, is the group whose elements are equivalence classes of n-braids...

6: 77–118, doi:10.1112/plms/s2-6.1.77 Emil Artin later generalized Wedderburn's result so it is known as the Artin–Wedderburn theorem Hawkins, Thomas (1972)...

Geometric Algebra is a book written by Emil Artin and published by Interscience Publishers, New York, in 1957. It was republished in 1988 in the Wiley...

use it to construct global class field theory. This was first done by Emil Artin and Tate using the theory of group cohomology, and in particular by developing...

real numbers and points on a line. This axiom became a theorem proved by Emil Artin in his book Geometric Algebra. More precisely, Euclidean spaces defined...

It was proved in the 1950s in independent works by the mathematicians Emil Artin and David Rees; a special case was known to Oscar Zariski prior to their...

a power of a prime. The problem was partially solved by Emil Artin by establishing the Artin reciprocity law which deals with abelian extensions of algebraic...

Hilbert's Problems and Their Solvers. CRC Press. p. 230. ISBN 9781439864227. Emil Artin was born on March 3, 1898, in Vienna, the son of an art dealer and grandson...

Artinian may refer to: Objects named for Austrian mathematician Emil Artin (1898–1962) Artinian ideal, an ideal I in R for which the Krull dimension of...

an Artin algebra is an algebra Λ over a commutative Artin ring R that is a finitely generated R-module. They are named after Emil Artin. Every Artin algebra...

edition "based in part on lectures by E. Artin and E. Noether". Beginning in 1927, Noether worked closely with Emil Artin, Richard Brauer and Helmut Hasse on...

module satisfying certain conditions. Class formations were introduced by Emil Artin and John Tate to organize the various Galois groups and modules that appear...