MutualArt.com: Joseph Liouville
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Joseph Liouville was a French mathematician who worked on a number of different fields in mathematics, including number theory, complex analysis, and mathematical physics. Many mathematical concepts are named after him, including Liouville's theorem in Hamiltonian mechanics and Liouville's theorem for complex numbers.
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science · French mathematician (1809–1882) · mathematician · politician · engineer · professor · scientist · university teacher · astronomer · also Joseph Liouville, Liouville
Born 24 March 1809 · Died 8 September 1882 · Q214549
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MutualArt.com: Joseph Liouville
Exploiting the mean-value property of harmonic functions
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By Harold Jeffreys, and again in 1926 by Gregor Wentzel, Hans Kramers, Léon Brillouin, who were studying the Schrödinger equation of quantum mechanics
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Died 1882-09-08.
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Awarded Commander of the Legion of Honour (1879).
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Career landmark: president of the French Academy of Sciences (1870–1870).
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Awarded Officer of the Legion of Honour (1861).
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Was elected as a member of the American Philosophical Society
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Secured a chair in rational mechanics at the Faculté des Sciences in 1857
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Was elected a foreign member of the Royal Swedish Academy of Sciences
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Awarded Foreign Member of the Royal Society (1850).
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Career landmark: member of the French National Assembly (1848–1849).
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After which the Galois theory attracted the attention of many mathematicians, among them, Paolo Ruffini, Joseph-Alfred Serret, and Augustin-Louis Cauchy
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Liouville was the first to prove the existence of transcendental numbers
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And became an associate member of the Bureau des Longitudes
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Liouville published a method for establishing the existence of solutions to ordinary differential equations of the second order involving successive approximations, now attached to the name of Émile Picard, who gave a mo
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Liouville sought approximate solutions to linear second-order differential equations with spatially varying coefficients and obtained, in modern language, an asymptotic series
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Liouville established the existence of non-elementary integrals and a criterion for integration in finite terms, that is, in terms of elementary functions
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Studied at École Nationale des Ponts et Chaussées (1827–1830).
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Studied at École polytechnique (1825–1827).
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Studied at Lycée Saint-Louis (1825).
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Born 1809-03-24.
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