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  1. 20 de mai. de 2024 · Jacob Bernoulli is known for his numerous contributions to calculus, and along with his brother Johann, was one of the founders of the calculus of variations. In May 1690, in a paper published in Acta Eruditorum, Jacob Bernoulli showed that the problem of determining the isochrone is equivalent to solving a first-order nonlinear differential equation.

  2. Há 5 dias · Archivrat Carl Friedrich Evers in Schwerin im Verkehr mit Johann Bernoulli (III) in Berlin erschienen in: Jahrbücher des Vereins für Mecklenburgische Geschichte und Altertumskunde, Bd. 89 (1925), S. 325-356

  3. Há 6 dias · How to say Bernoulli in English? Pronunciation of Bernoulli with 4 audio pronunciations, 9 synonyms, 3 meanings, 3 translations, 5 sentences and more for Bernoulli.

  4. Há 4 dias · In mathematics, the digamma function is defined as the logarithmic derivative of the gamma function: [1] [2] [3] It is the first of the polygamma functions. This function is strictly increasing and strictly concave on , [4] and it asymptotically behaves as [5] for large arguments ( ) in the sector with some infinitesimally small positive constant .

  5. en.wikipedia.org › wiki › BaselBasel - Wikipedia

    Há 4 dias · The Bernoulli family, which included important 17th- and 18th-century mathematicians such as Jakob Bernoulli, Johann Bernoulli and Daniel Bernoulli, were from Basel. The 18th-century mathematician Leonhard Euler was born in Basel and studied under Johann Bernoulli. Modern history

  6. Há 6 dias · Johann Osel, Jahrgang 1983, ist seit November 2020 Korrespondent für Landespolitik. Zuvor war er aktueller Reporter für das Bundesland Bayern. Geboren in Oberbayern, Studium der Germanistik ...

  7. 19 de mai. de 2024 · Im Schriftwechsel zwischen Leibniz und Johann I Bernoulli wird der Funktionsbegriff von der Geometrie losgelöst und in die Algebra übertragen. In Beiträgen von 1706, 1708 und 1718 stellt Bernoulli diese Entwicklung dar. 1748 präzisiert Leonhard Euler , ein Schüler Johann Bernoullis, in seinem Buch Introductio in analysin infinitorum den Funktionsbegriff weiter.