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  1. Johann Peter Gustav Lejeune Dirichlet ( German: [ləˈʒœn diʁiˈkleː]; 13 February 1805 – 5 May 1859) was a German mathematician who made contributions to number theory (including creating the field of analytic number theory ), and to the theory of Fourier series and other topics in mathematical analysis; he is credited with being one of ...

  2. Johann Peter Gustav Lejeune Dirichlet (13 de febreru de 1805, Düren – 5 de mayu de 1859, Göttingen) foi un matemáticu alemán al que se-y atribúi la definición "formal" moderna d'una función. Foi educáu n' Alemaña , y dempués en Francia , onde aprendió de munchos de los más renombraos matemáticos del tiempu, rellacionándose con dalgunos como Fourier .

  3. Johann Peter Gustav Lejeune Dirichlet. Johann Peter Gustav Lejeune Dirichlet (German pronunciation: [ləˈʒœn diʁiˈkleː]; 13 February 1805 – 5 May 1859) was a German mathematician credited with the modern formal definition of a function . Biography.

  4. Gustav Peter Lejeune Dirichlet. Dirichlet was born on February 13, 1805, in Duren, a town midway between Aachen und Cologne, where his father was town postmaster. His grandfather was a textile manufacturer from the nearby French-speaking Belgian town Richelet, so that the origin of the family name Lejeune Dirichlet is easily explained as ...

  5. 20 de ago. de 2010 · Peter Gustav Lejeune Dirichlet. 20 ago. 2010 • Descargar como PPT, PDF •. 1 recomendación • 1,560 vistas. J. Juan Davis O. aqui this breve resumen de las Naciones Unidas Sobre La vida de Peter Gustav Lejeune Dirichlet y las Cosas Importantes Que se hizó. Educación.

  6. Gustav Peter Lejeune Dirichlet 1843 and the spring of 1845, when he was permitted to take a leave of absence to visit Italy. He moved with his family to Rome, where he lived together with other mathematicians from Berlin: C.G.J. Jacobi, who went to Italy to improve his health, C.W. Borchardt and J. Steiner.

  7. Johann Peter Gustav Lejeune Dirichlet ( German: [ ləˈʒœn diʁiˈkleː]; 13 February 1805 – 5 May 1859) was a German mathematician. In number theory, he proved special cases of Fermat's last theorem and created analytic number theory. In analysis, he advanced the theory of Fourier series and was one of the first to give the modern formal ...