Titlebook: Mathematics in Berlin; Heinrich Begehr,Helmut Koch,Ernst-Jochen Thiele Book 1998 Springer Basel AG 1998 Algebra.Geschichte der Mathematik.

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Weierstrass and some members of his circle: Kovalevskaia, Fuchs, Schwarz, Schottky, Prussia far away from the centers of mathematical research, Weierstrass came to Berlin in 1856 at the age of 41 (as professor extraordinarius; he was promoted to Ordinarius in 1864). This advancement in his career came after he solved one of the era’s challenging problems: the Jacobi inversion prob

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Frobenius, Schur, and the Berlin Algebraic Tradition, algebraic tradition. The tradition originated with Frobenius’s teachers Weierstrass and Kronecker, was carried on by Frobenius, and handed down from Frobenius to Schur who was its last prominent “pure” member. Weierstrass, Kronecker, Frobenius, and Schur were full professors of mathematics at the U

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Erhard Schmidt, John von Neumann,7, succeeding H.A. Schwarz. Schmidt remained . until 1950. As co-director of the mathematics department (a position he held from 1917 to 1952) he was involved in the founding of the new Institute for Applied Mathematics in 1918 and thus played a major role in establishing this discipline at the univ

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Einstein in Berlin,ollowing month Einstein accepted an offer, arranged by Max Planck and Walther Nernst, to become director of the newly established Kaiser Wilhelm Institute for Physics in Berlin. Thus began the most dramatic period in a singularly eventful career. Aside from a brief stay in Prague, Einstein had spent

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notably hydrodynamics, nonlinear optics, plasma physics and Bose–Einstein condensates. The topic has traditionally been approached in different ways, from the perspective of modeling of physical phenomena, to that of the theory of partial differential equations, or as part of the theory of integrabl

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Eberhard Knoblochg" held at the Fields Institute from July 31-August 18, 2017. The conference brought together researchers in completely integrable systems and PDE with the goal of advancing the understanding of qualitative and long-time behavior in dispersive nonlinear equations. The program included Percy Deift’s