Yahoo España Búsqueda web

Search results

  1. en.wikipedia.org › wiki › Paul_GordanPaul Gordan - Wikipedia

    Paul Albert Gordan (27 April 1837 – 21 December 1912) was a Jewish-German mathematician, a student of Carl Jacobi at the University of Königsberg before obtaining his PhD at the University of Breslau (1862), and a professor at the University of Erlangen-Nuremberg.

  2. 27 de abr. de 2013 · Paul Gordan worked with Clebsch on invariant theory and algebraic geometry. He also gave simplified proofs of the transcendence of e and π.

  3. Paul Albert Gordan (Breslavia, Reino de Prusia, 27 de abril de 1837-Erlangen, Imperio alemán, 21 de diciembre de 1912), conocido como Paul Gordan, fue un matemático judío alemán, [1] alumno de Carl Jacobi durante su doctorado en la Universidad de Breslavia (1862), [2] y profesor en la Univerisidad de Erlangen-Núremberg.

  4. (1837–1912) German mathematician. Gordan studied in his native Breslau, at Königsberg, and at Berlin before becoming professor of mathematics at the University of Erlangen. For most of his mathematical career his research was concentrated on a single field, the study of indeterminates.

  5. Paul Albert Gordan (27 April 1837 – 21 December 1912) was a German mathematician, a student of Carl Jacobi at the University of Königsberg before obtaining his Ph.D. at the University of Breslau (1862),[1] and a professor at the University of Erlangen-Nuremberg.

  6. German mathematician who was a major contributor to the field of invariant theory. He collaborated with Rudolf Clebsch on both invariant theory and algebraic geometry, and also developed proofs demonstrating that the numbers e and π are transcendent numbers, numbers that are not the root of any algebraic equation with rational coefficients.

  7. www.wikiwand.com › es › Paul_GordanPaul Gordan - Wikiwand

    Paul Albert Gordan, conocido como Paul Gordan, fue un matemático judío alemán, alumno de Carl Jacobi durante su doctorado en la Universidad de Breslavia (1862), y profesor en la Univerisidad de Erlangen-Núremberg.