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  1. Vida. Adrien-Marie Legendre nació en París el 18 de septiembre de 1752 en el seno de una familia acomodada. Recibió su educación en el Collège Mazarin de París y defendió su tesis en física y matemáticas en 1770. Enseñó en la École Militaire de París de 1775 a 1780 y en la École Normale desde 1795. Al mismo tiempo, estuvo asociado ...

  2. Legendre, Adrien-Marie. ( b. Paris, France, 18 September 1752; d. Paris, 9 January 1833), mathematics. Legendre, who came from a well-to-dofamily, studied in Paris at the collége Mazarin (also called Collége des Quarte-Nations). He received an education in science, especially mathematics, that was unusually advanced for Paris schools in the ...

  3. Adrien-Marie Legendre ( 18 September 1752 – 10 Januari 1833) ialah matematikawan Prancis. Ia membuat sumbangan penting atas statistik, teori bilangan, aljabar abstrak dan analisis matematika . Kebanyakan karyanya disempurnakan oleh lainnya: karyanya pada akar polinomial mengilhami teori Galois; karya Abel pada fungsi elips dibangun pada ...

  4. Adrien-Marie Legendre ( 18 tháng 9 năm 1752 – 10 tháng 1 năm 1833) là một nhà toán học người Pháp. Ông có nhiều đóng góp quan trọng vào thống kê, số học, đại số trừu tượng và giải tích . Đa số các công trình của ông được hoàn thiện bởi những người khác: các công trình ...

  5. 阿德里安-馬里·勒讓德 (法語: Adrien-Marie Legendre , 法语发音: [adʁiɛ̃ maʁi ləʒɑ̃dʁ] ;1752年9月18日—1833年1月10日), 法國 數學 家。. 他的主要貢獻在統計學、數論、 抽象代數 與數學分析上。. 勒让德的主要研究领域是 分析学 [註 1] 、数论、初等几何与 ...

  6. In 1805, Legendre published the first description of the method of least squares as an algebraic fitting procedure. It was subsequently justified on statistical grounds by Gauss and Laplace. Adrien-Marie Legendre was born in Paris (France). He was the son of well-to-do parents and could afford to devote himself full-time to scientific research ...

  7. Adrien Marie Legendre (ädrēăN´ märē´ ləzhäN´drə), 1752–1833, French mathematician. He is noted especially for his work on the theory of numbers, on which he wrote an essay (1798) containing the law of quadratic reciprocity as well as several supplements, all later incorporated in a definitive work, Théorie des nombres (1830).

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