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Joseph Liouville

Mathematics

Joseph Liouville (1809 to 1882) was a French mathematician born in Saint-Omer who worked in number theory, complex analysis and mathematical physics. He studied at the École Polytechnique, became a professor there in 1838 and later lectured at the Collège de France and held a chair at the Faculté des Sciences. In 1835 he established the existence of non-elementary integrals, and in 1844 he gave the first proof that transcendental numbers exist, with an explicit example. In 1836 he founded the Journal de Mathématiques Pures et Appliquées and in 1846 published the work of Évariste Galois in it, which helped bring Galois theory to wide attention. He was elected to the French Academy of Sciences in 1839.

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Gender
Male 1
Field
Field (category)
Mathematics 1
Birth Year
1809 1
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Source Joseph Liouville (Wikipedia)
Source Joseph Liouville (Wikipedia)

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Source Joseph Liouville (Wikipedia)
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Source Joseph Liouville (Wikipedia)Lead, nationality
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was a French mathematician
Sources
1. MacTutor History of Mathematics Archive, University of St Andrews: Joseph Liouville
MacTutor History of Mathematics Archive, University of St Andrews
  • Quick Info, born
    24 March 1809
  • Summary, field
    Joseph Liouville is best known for his work on transcendental numbers.
  • Summary, pronoun
    best known for his work on transcendental numbers
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Joseph Liouville (Wikipedia)
  • Lead, nationality
    was a French mathematician
  • Works In: Mathematics, Lead, discipline
    was a French mathematician who worked on a number of different fields in mathematics
  • Member Of: Ecole Polytechnique, Life and work, Polytechnique
    Liouville gained admission to the École Polytechnique in 1825 and graduated in 1827.
  • Member Of: Royal Swedish Academy of Sciences, Life and work, academies
    In 1851, he was elected a foreign member of the Royal Swedish Academy of Sciences.
  • In Group: Algebra And Number Theory, Contributions, transcendental numbers
    In 1844, Liouville was the first to prove the existence of transcendental numbers.
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