1. Artin Emil Artin. Born 3 March 1898 in Vienna, Austria Died 20 Dec 1962 in Hamburg,Germany. Emil Artin s father, also called Emil Artin, was an art dealer. http://www-gap.dcs.st-and.ac.uk/~history/Mathematicians/Artin.html

Emil Artin Born: 3 March 1898 in Vienna, Austria Died: 20 Dec 1962 in Hamburg, Germany Click the picture above to see two larger pictures Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Main index Emil Artin 's father, also called Emil Artin, was an art dealer. Emil's mother was Emma Laura-Artin and she was an opera singer. All his life Emil would have a love of music which essentially equalled his love of mathematics. He was brought up in the town of Reichenberg in Bohemia which was then part of the Austrian Empire. Although the town today is called Liberec, and is in the northern Czech Republic, at the time that Emil was educated there it was a mainly German speaking city. As the centre of the textile industry it was often nicknamed the "Bohemian Manchester". Artin's childhood was not a particularly happy one and he recounted later in his life how he had felt lonely. He did not find himself attracted to mathematics at a very young age, contrary to what seems to happen to most mathematicians, and up to the age of sixteen the subject meant no more to him than any of his other school subjects and less than some. Rather surprisingly up to sixteen he did not show any particular talent for the subject; at least this was his own view of his schooldays when he spoke of them later in his life. The school subject which he did show talent for, and which he was most attracted towards, was chemistry. He spent a happy school year in France, the happiest of his schooldays, then his interests moved towards mathematics during his final two years at school.

2. Poster Of Artin Emil Artin. lived from 1898 to 1962. Artin made a major contibutionto the theory of noncommutative rings and later worked on rings http://www-gap.dcs.st-and.ac.uk/~history/Posters2/Artin.html

Emil Artin lived from 1898 to 1962 Artin made a major contibution to the theory of noncommutative rings and later worked on rings with the minimum condition on right ideals, now called Artinian rings. Find out more at http://www-history.mcs.st-andrews.ac.uk/history/ Mathematicians/Artin.html

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4. ThinkQuest : Library : Math And Science Emil Artin. Emil Artin was one of the leading mathematicians of the 20th century and a major contributor to linear algebra and abstract algebra. http://library.thinkquest.org/C0110693/emil.htm

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5. Recherche : Auteur artin emil , Certification IDDN. Dans lesfiches. 1 fiche trouvée 1996 Algèbre géométrique. http://publimath.univ-lyon1.fr/cgi-bin/publimath.pl?r=auteur=Artin Emil

6. Emil Artin Emil Artin(18981962) was born on March 3, 1898, in Vienna, Austria. In 1916, he passed his school certification and after one semester of university work, he was called for military service. Artin was appointed lecturer in 1923, became extraordinary professor in 1925, and became ordinary professor in http://www.math.ukans.edu/~engheta/bio/artin.html

Emil Artin (1898-1962) was born on March 3, 1898, in Vienna, Austria. In 1916, he passed his school certification and after one semester of university work, he was called for military service. In January 1919, he resumed his studies at the University of Leipzig, where he was awarded the Ph.D. degree in 1921. Artin was appointed lecturer in 1923, became extraordinary professor in 1925, and became ordinary professor in 1926 at the University of Hamburg. In 1937, along with his family Artin emigrated to the United States. He taught for a year at the University of Notre Dame and from 1938 to 1946 at Indiana University. In 1946, he joined Princeton University, and in 1958 he returned to the University of Hamburg, where he remained teaching until his death in 1962. In 1927, Artin proved the general law of reciprocity, which included all the previous known laws of reciprocity until the time of Gauss . It has become the main theorem of class field theory. In 1961, he published, with John Tate, Class Field Theory In 1926, in collaboration with Otto Schreier, Artin developed the theory of real-closed fields. The following year, with the help of the theorem on real-closed fields, he proved the

7. Emil Artin - Wikipedia, The Free Encyclopedia Emil Artin. From Wikipedia, the free encyclopedia. Emil Artin (March thefirst. Emil Artin died in 1962, in Hamburg, Germany. Edit http://en.wikipedia.org/wiki/Emil_Artin

Emil Artin Categories Mathematicians From Wikipedia, the free encyclopedia. Emil Artin March 3 December 20 ) was a mathematician born in Vienna, Austria who spent his career in Germany (mainly in Hamburg) until the Nazi threat when he emigrated to the USA in where he was at Princeton University He was one of the leading algebraists of the century, with an influence larger than might be guessed from the one volume of his Collected Papers edited by his students Serge Lang and John Tate . He worked in algebraic number theory , contributing largely to class field theory and a new construction of L-function . He also contributed to the pure theories of rings groups and fields . He developed the theory of braids as a branch of algebraic topology He was also an important expositor: of Galois theory , and of the group cohomology approach to class field theory (with John Tate ), to mention two theories where his formulations became standard. 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 may well have originated the term.

8. Emil Artin - Encyclopedia Article About Emil Artin. Free Access, No Registration encyclopedia article about Emil Artin. Emil Artin in Free online Englishdictionary, thesaurus and encyclopedia. Provides Emil Artin. Word http://encyclopedia.thefreedictionary.com/Emil Artin

Dictionaries: General Computing Medical Legal Encyclopedia Emil Artin Word: Word Starts with Ends with Definition Emil Artin March 3 March 3 is the 62nd day of the year in the Gregorian Calendar (63rd in leap years). There are 303 days remaining. Events 1431 - Eugenius IV becomes Pope. 1791 - The United States Mint is created by the United States Congress. 1820 - The United States Congress passes the Missouri Compromise. 1845 - Florida is admitted as the 27th U.S. state. 1845 - For the first time the United States Congress passes legislation overriding a presidential veto. Click the link for more information. Centuries: 18th century - 19th century - 20th century Decades: 1840s 1850s 1860s 1870s 1880s - Years: 1893 1894 1895 1896 1897 - Events January 13 - Emile Zola's J'accuse exposes the Dreyfus affair. February 7 - Emile Zola is brought to trial for libel for publishing Click the link for more information. December 20 December 20 is the 354th day of the year (355th in leap years) in the Gregorian calendar. There are 11 days remaining. Events 1803 - Louisiana Purchase completed 1860 - South Carolina becomes first state to secede from the United States 1915 - Last Australian troops evacuated from Gallipoli 1917 - Cheka, first Soviet secret police, founded

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10. Artin Translate this page artin emil, allemand, 1898-1962. Professeur de mathématiques àl’université de Hambourg, il fuira l’Allemagne nazie pour l http://www.sciences-en-ligne.com/momo/chronomath/chrono2/Artin.html

ARTIN Emil, allemand, 1898-1962 Galois Groupe quotient, groupe résoluble : Soit H un a ~ b a * b H ( b aH) , groupe groupe quotient de G par H. H H H p = G de sous-groupes de G telle que H k k+1 H K+1 /H k groupe quotient ) soit commutatif (k = 1,...,p) Le (S o (non commutatif) est : si l'on pose S s s s s = e : abc abc , s : abc cab , s : abc bca s : abc cba , s : abc acb , s : abc bac on peut former sa table de Pythagore s s s s S s s s s est un sous-groupe de S pour tout s i de S les produits s i s s i et s i s s i H. Le groupe quotient S s , soit s s s s s s s s S /H o ) est clairement commutatif. S 5, alors S n n'est pas , c'est ainsi que Galois Anneau artinien : On nomme ainsi un anneau unitaire artinien est Emmy Noether : tout Théorème d'Artin- Chevalley Tout polynôme de n variables, nul en et de degré inférieur à n sur un corps fini K , admet au moins une racine non nulle dans K Siegel Mandelbrot S.

11. Deutsch Taschenbücher Nr 21 Galoissche Theorie Emil Artin Translate this page Hersteller Emil Artin. Titel Deutsch Taschenbücher Nr.21 GaloisscheTheorie artin emil Emil Artin Kategorie Algebra Medium Broschiert http://www.orkus-chat.de/Emil-Artin-Deutsch-Taschenbuecher-Nr-675-235-288-7.html

Deutsch Taschenbücher Nr 21 Galoissche Theorie Emil Artin Autor / Künstler / Gruppe / Hersteller: Emil Artin Titel: Deutsch Taschenbücher Nr.21 Galoissche Theorie Artin Emil Emil Artin Kategorie: Algebra Medium: Broschiert Norbert Sieber Hans-Jürgen Sebastian Günter Zeidler-Grundlagen der Mathematik, Abbildungen, Funktionen, Folgen.... Ernst Adam Pforr Winfried Schirotzek-Differential- und Integralrechnung für Funktionen (7505 906) mit einer Variablen.... Klaus Harbath Thomas Riedrich-Differentialrechnung fr Funktionen mit mehreren Variablen.... Wolfgang Schne-Differentialgeometrie.... ... Markus Grossbach-Frankfurt-Höchst....

12. Emil Artin Artin Galois: Theory Lectures Title Artin Galois Theory Lectures artin emil Emil Artin Subject Algebra GeneralCategory Science Nature Mathematics Algebra General Format Paperback http://www.perfectvirus.co.uk/Emil-Artin-Artin-Galois-Theory-Lect-987-684-334-8.

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13. Editions Jacques Gabay - Emil ARTIN Translate this page Emil ARTIN. Emil ARTIN. 1898 - 1962. http://www.gabay.com/sources/Liste_Bio.asp?NP=ARTIN Emil

14. + 1 Caisse De RMS Depuis 1992-2002 Translate this page SM ARTI 3-01 b. artin emil. Algèbre géométrique. SMA ARTI 1-12 e. ArtinEmil. Galois theory lectures delivered at the University of Notre Dame. http://www.dma.ens.fr/bibliotheque/umagreg.htm

+ 1 caisse de RMS depuis 1992-2002 Aigner Martin Raisonnements divins INF AIGN 1-02 b Aldous Joan M. Graphs and applications : an introductory approach SMA ALDO 1-01 Alessandri Michel SMA ALES 1-01 Alinhac Serge SM ALIN 1-01 c Alperin Jonathan L. Groups and representations SMA ALPE 1-02 a Armstrong Mark Anthony Groups and symmetry SMA ARMS 1-01 SMA ARNA 1-02/2 c SM ARNA 1-02/4 c SMA ARNA 1-02/1 c SM ARNA 1-02/3 c SMA ARNA 1-03 d SM ARNA 1-06/1 SM ARNA 1-06/2 SM ARNA 1-07 Arnol'd Vladimir Igorevich SM ARNO 2-03 c Arnol'd Vladimir Igorevich Ordinary differential equations SMA ARNO 2-01 b SM ARTI 3-01 b Artin Emil SMA ARTI 1-12 e Artin Emil Galois theory : lectures delivered at the University of Notre Dame SM ARTI 1-11 f Artin Michael Algebra SM ARTI 2-03 d Atiyah Michael Francis Introduction to commutative algebra SMA ATIY 1-04 a SMA AUDI 1-03 a SMA AVEZ 1-01 c Baranger Jacques SM BARA 1-01 b Benedetti Riccardo Real algebraic and semi-algebraic sets SM BENE 2-01 Berger Marcel SMA BERG 3-05 f Berger Marcel SMA BERG 3-03/2 f Berger Marcel SMA BERG 3-03/3 e Berger Marcel SMA BERG 3-03/4 f Berger Marcel SMA BERG 3-03/5 e Berger Marcel SMA BERG 3-03/1 f Bernardi Christine SM BERN 3-01 Bertin Jean-Etienne SMA BERT 3-03 b Bickel Peter J.

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16. Emil Artin Emil Artin. Tito jsou unproven; Hooley se ukázal jako ovoce pro sekundu podmínenýna první. Emil Artin umrel v 1962, v Hamburk, Nemecko. http://wikipedia.infostar.cz/e/em/emil_artin.html

švodn­ str¡nka Tato str¡nka v origin¡le Emil Artin Emil Artin 3. března 20. prosince ) byl matematik narozen½ v V­deň, Rakousko kdo utr¡cel jeho kari©ru v Německo (hlavně v Hamburku) until Nacista hrozba když on emigroval do USA v kde on byl u Princeton univerzita On byl jeden vedouc­ algebraists stolet­, s vlivem větÅ¡­ než směl b½t h¡dal od jedn© jeho hlasitosti Sb­ran© pap­ry editoval jeho studenty Serge Lang a John Tate . On pracoval v teorie algebraick©ho č­sla , přisp­vat velmi k prvotř­dn­ poln­ teorie a nov¡ konstrukce L-fungovat . On tak© přispěl k čist½m teori­m prsteny skupiny a pole . On rozpracoval teorii lemov¡n­ jako větev algebraick¡ topologie On byl tak© důležit½ vykladatel: Galois teorie , a skupina cohomology př­stup ke tř­dě teorie pole (s John Tate ), se zm­nit o dvou teori­ch kde jeho formulace se staly standardem. Vlivn¡ l©Äba abstraktn­ algebra dod¡vka der Waerden je řekl, aby poch¡zel z č¡sti od Artin m¡ myÅ¡lenky, stejně jako ti Emmy Noether . On napsal knihu na geometrick¡ algebra to může dobře vytvořili term­n.

17. Artin Emil Artin. Born 3 March 1898 in Vienna, Austria Died 20Dec 1962 in Hamburg, Germany. Show birthplace location. http://intranet.woodvillehs.sa.edu.au/pages/resources/maths/History/rtn.htm

Emil Artin Born: 3 March 1898 in Vienna, Austria Died: 20 Dec 1962 in Hamburg, Germany Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Welcome page Emil Artin made a major contribution to the theory of noncommutative rings and later worked on rings with the minimum condition on right ideals, now called Artinian rings. He has the distinction of solving one of the 23 famous problems posed by Hilbert in 1900. Artin was not a Jew but his wife was a Jew so when the 'New Official's Law' (1937) affected those related to Jews by marriage he was forced to leave Germany. In 1937 he emigrated to the USA and taught at various universities. He was at Notre Dame for the year 1937-38, spent eight years at Indiana from 1938 to 1946 and then was 12 years at Princeton from 1946 to 1958. In 1958 Artin returned to Germany, being appointed again to the University of Hamburg which he had left in such unhappy circumstances over 20 years before. Artin's first work was on quadratic number fields, working on the analytic and arithmetic theory. In 1927 he made a major contribution to the theory of noncommutative rings, called hypercomplex numbers at this time. In particular he worked in the theory of associative algebras. In 1944 he did important work on rings with the minimum condition on right ideals, now called Artinian rings. He presented new insight into semi-simple algebras over the rationals.

18. Emil Artin - Wikipédia Emil Artin (3 mars1898, 20 décembre 1962) est un mathématicien autrichien (né à Vienne). http://fr.wikipedia.org/wiki/Emil_Artin

Emil Artin Un article de Wikip©dia, l'encyclop©de libre. Emil Artin 3 mars 20 d©cembre ) est un math©maticien autrichien (n©   Vienne). Il fait carri¨re en Allemagne (principalement   Hambourg ) et ©migre aux ‰tats-Unis en Il fait partie des math©maticiens qui ont donn© sa forme moderne   la th©orie de Galois Il est ©galement un des fondateurs de la th©orie des tresses Il laisse deux conjectures connues en tant que Conjecture Artin Views Article Discussion Historique Outils personels Identification Navigation Accueil Accueil communaut© Actualit©s Modifications r©centes ... Participer en faisant un don Rechercher Bo®te   outils Pages li©es Suivi des liens Pages sp©ciales Autres langues English Derni¨re modification de cette page : 29 mar 2004   00:21. Contenu disponible sous GNU Free Documentation License € propos de Wikip©dia Avertissements

19. Emil Artin --  Encyclopædia Britannica Cite this article. emil artin. born March 3, 1898, Vienna, Austria MLA style " emil artin." Encyclopædia Britannica. 2004. Encyclopædia Britannica Premium Service. http://www.britannica.com/eb/article?eu=9836

20. Artin - Hans-Emil's Image Gallery Hansemil's image gallery. http://hem.passagen.se/vupeak/artin/

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