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  1. Georg Friedrich Bernhard Riemann (German: [ˈɡeːɔʁk ˈfʁiːdʁɪç ˈbɛʁnhaʁt ˈʁiːman] ⓘ; 17 September 1826 – 20 July 1866) was a German mathematician who made profound contributions to analysis, number theory, and differential geometry.

  2. Jul 20, 1998 · Bernhard Riemann (born September 17, 1826, Breselenz, Hanover [Germany]—died July 20, 1866, Selasca, Italy) was a German mathematician whose profound and novel approaches to the study of geometry laid the mathematical foundation for Albert Einstein’s theory of relativity.

  3. Jul 20, 2011 · Bernhard Riemann's ideas concerning geometry of space had a profound effect on the development of modern theoretical physics. He clarified the notion of integral by defining what we now call the Riemann integral.

  4. Feb 3, 2024 · Bernhard Riemann was a German mathematician who made significant contributions to analysis, number theory, and differential geometry. He is best known for his work on the theory of Riemann surfaces, which helped to establish the modern field of complex analysis, and for his contributions to the study of multi-dimensional spaces. Early life.

  5. Jun 8, 2018 · Bernhard Riemann | Encyclopedia.com. People. Science and Technology. Mathematics: Biographies. Bernhard Riemann. Riemann, Georg Friedrich Bernhard. views 3,181,608 updated Jun 08 2018. RIEMANN, GEORG FRIEDRICH BERNHARD. ( b. Breselenz, near Dannenberg, Germany, 17 September 1826; d. Selasca, Italy, 20 July 1866) mathematics, mathematical physics.

  6. Georg Friedrich Bernhard Riemann was a German mathematician who made profound contributions to analysis, number theory, and differential geometry. In the field of real analysis, he is mostly known for the first rigorous formulation of the integral, the Riemann integral, and his work on Fourier series.

  7. One mathematician who found the presence of Dirichlet a stimulus to research was Bernhard Riemann, and his few short contributions to mathematics were among the most influential of the century. Riemanns first paper, his doctoral thesis (1851) on the theory of complex functions, provided the foundations for a geometric treatment of functions ...

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