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Emil Artin nació el 3 de marzo de 1898, en Viena, Austria y murió el 20 de diciembre de 1962 en Hamburgo, Alemania. Su madre, Emma Laura-Artin, era una cantante de ópera. Quizá, por el antecedente de sus padres, la vida de Artin estuvo marcada por un gran amor por las artes y la música, sólo igualado por su pasión por las matemáticas.
3 de mar. de 2022 · Emil Artin was born in Vienna to parents Emma Maria Artin, a soubrette on the operetta stages of Austria and Germany, and Emil Hadochadus Maria Artin, an opera singer and art dealer. He was brought up in the town of Reichenberg in Bohemia which was then part of the Austrian Empire.[1] Artin entered school in September 1904, presumably in Vienna.
简述. 埃米尔·阿廷（Emil Artin，1898~1962）于1962年12月20日因心脏病突然去世。. 其后两位 布尔巴基 的成员亨利· 嘉当 （Henri Carton，1904~2008）和克劳德·薛华荔（Claude Chevalley，1909~1984）发表了纪念文章。. 嘉当称他为天才的数学家和艺术家，是一位完美的人。. 他在 ...
18 de dic. de 2012 · He returned to Germany in 1958 and died at the age of 64 on 20 December 1962. On this occasion of the fiftieth anniversary of his death, we highlight the years Artin spent in America and some of his contributions. Figure 1 and the cover of this issue feature the critical letter from Lefschetz to O’Hara [LH]. 2.
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.
Emil Artin died from a heartfailure on December 20, 1962. The mathe-matical community has lost one of its most distinguished members. Artin was born on March 3,1898 as son of an art dealer in Vienna. After his father had died and his mother had remarried she went with her family to Reichenberg in Bohemia where Artin, except for a year's stay in ...
Emil Artin En 1925 desarrolló una teoría de cuerdas, muy útil en el estudio algebraico y topológico de los nodos en el espacio matemático. En 1927 estudió los campos de números cuadráticos y contribuyó decisivamente a la teoría de anillos no conmutativos y a la teoría de las álgebras asociativas, también llamada de los números hipercomplejos.
