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  2. Adolf Hurwitz (German: [ˈaːdɔlf ˈhʊʁvɪts]; 26 March 1859 – 18 November 1919) was a German mathematician who worked on algebra, analysis, geometry and number theory.

  3. Quick Info. Born. 26 March 1859. Hildesheim, Lower Saxony, Germany. Died. 18 November 1919. Zürich, Switzerland. Summary. Hurwitz studied the genus of the Riemann surface and worked on how class number relations could be derived from modular equations. View four larger pictures. Biography. Adolf Hurwitz was born into a Jewish family.

  4. Adolf Hurwitz (German: [ˈaːdɔlf ˈhʊʁvɪts]; 26 March 1859 – 18 November 1919) was a German mathematician who worked on algebra, analysis, geometry and number theory. Quick Facts Born, Died ...

    • Pro­Fessor of Higher Math­Em­At­Ics at ETH Zurich
    • Ber­lin and Göttin­Gen
    • Frobenius' Suc­Cessor

    Ad­olf Hur­witz was born on 26 March 1859 in Hildesheim, where he at­ten­ded the mu­ni­cipal Real­gym­nas­ium. His teacher Her­mann Schubert spot­ted and en­cour­aged his tal­ent for math­em­at­ics. In 1877 Hur­witz fol­lowed Schubert's ad­vice and em­barked on a de­gree in math­em­at­ics at the König­lich Bay­erische Tech­nis­che Hoch­schule in Mu...

    After Mu­nich, Hur­witz spent three semesters at Hum­boldt Uni­ver­sity in Ber­lin. When Klein ac­cep­ted a po­s­i­tion at the Uni­ver­sity of Leipzig, Hur­witz fol­lowed him in 1880 and com­pleted a doc­tor­ate on the ba­sics of an in­de­pend­ent the­ory of el­liptic mod­u­lar func­tions and the the­ory of first-​level mul­ti­plier equa­tions un­d...

    In 1884 he re­ceived an as­so­ci­ate pro­fess­or­ship in Königs­berg, where he met Her­mann Minkowski and David Hil­bert, who were do­ing doc­tor­ates there. In 1892 he was ap­poin­ted as Ferdin­and Georg Frobenius' suc­cessor at ETH Zurich, where he worked for twenty-​seven years un­til his death. The ma­jor­ity of Hur­witz's lec­tures were ini­ti...

  5. HURWITZ devoted particular attention to the subject of continued fractions. He proved a generalization of a theorem of DIRICHLET on the quality of the approximation of irrational numbers by rational numbers. It follows that for. The HURWITZ approximation theorem is one of the most remarkable theorems of number theory.

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  6. Feb 19, 2014 · Adolf Hurwitz was not only involved in its organization, but, together with Klein, Peano, and Poincaré, he was one of the distinguished invited speakers giving a talk on recent developments in complex analysis and the impact of Cantor’s set theory.

  7. This paper examines the lives and works of the two brothers with particular emphasis on the contributions of Julius Hurwitz, and the subsequent reception of their research. It deals with the development of an arithmetical theory for complex continued fractions by Julius and Adolf Hurwitz around 1890 and its.

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