Examples of using Weierstrass in English and their translations into German
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Computer
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Political
In Berlin he met Kronecker, Kummer and Weierstrass.
February 19- Karl Weierstrass, German mathematician b.
It is named after its discoverer Karl Weierstrass.
In Berlin, Dedekind met Weierstrass, Kummer, Borchardt and Kronecker.
Weierstrass and Fuchs list 15 topics on which Frobenius had made major contributions.
This relation is valid between the Weierstrass coordinates of every single point.
Weierstrass was his ideal, and his papers are patterns of exact and precise exposition.
Among his teachers were Lipschitz, Weierstrass, Borchardt, Kirchhoff, Helmholtz and Kronecker.
These Weierstrass coordinates satisfy, as it is easily seen, the quadratic equation9.
Clearly she was a very special student as far as Weierstrass was concerned for he wrote to her that he.
Weierstrass was greatly influenced by this course, which marked the direction of his own research.
To simplify matters we put Z 0 and thus the Weierstrass coordinates of a point in the plane become.
Otherwise, Weierstrass was very impressed with Riemann, especially with his theory of abelian functions.
He also attended lectures in mathematics taught by Elwin Bruno Christoffel andKarl Weierstrass at Berlin University.
In later life Weierstrass described the"unending dreariness and boredom" of these miserable years in which.
At the present state, the main focus in the development of the code is the support of inhouse projects of the Weierstrass Institute.
He did not adopt the methods of Riemann and Weierstrass, but rather worked in the tradition of Euler, Lagrange, Gauss and Cauchy.
The first person to give an example of an analytic construction of a function which is continuous butnowhere differentiable was Weierstrass.
Above all, however, she was inspired by her academic tutor in Berlin,Karl Weierstrass, the Academician and Professor at Berliner Universität.
The Berlin mathematician Karl Weierstrass(1815-1897) made fundamental contributions to Complex Analysis, Algebra as well as Variational Methods.
I interpret the defining magnitude of that event or the variables x, y, z,l as homogeneous Weierstrass coordinates of a point in Lobachevski an three-dimensional space.
Next to contribute were Weierstrass and Darboux but even when he made his contribution in 1914 Darboux wrote about the complexities of the general case.
Famous researchers, such as the chemist August Wilhelm Hofmann, the physicist Hermann von Helmholtz, the mathematicians Ernst Eduard Kummer, Leopold Kronecker,Karl Weierstrass, the physicians Johannes Peter Müller, Albrecht von Graefe, Rudolf Virchow and Robert Koch, contributed to Berlin University's scientific fame.
Weierstrass encouraged his student Hermann Amandus Schwarz to find alternatives to the Dirichlet principle in complex analysis, in which he was successful.
She received her professorship after circumstances came together in her favour,and the support of Karl Weierstrass and Gösta Mittag-Leffler also contributed to her being awarded the Prix Bordin by the Paris Academy of Sciences in 1888.
The concepts on which Weierstrass based his theory of functions of a complex variable in later years after 1857 are found explicitly in his unpublished works written in Münster from 1841 through 1842, while still under the influence of Gudermann.
The Semiconductor Seminar is a joint research seminar of theresearch group Partial Differential Equations and the Weierstrass Group, where current research and results from the areas electronics, optics, and mechanics of semiconductors is presented and discussed.
I hope that this theory will also prove fruitful for the special functions used in analysis, this has to be required of a new theory, in particular, if one considers that the general theory of rational functions of one indeterminate came from the treatment of special functions,namely the gamma and sigma functions by Weierstrass and of the Riemann zeta function by Hadamard.
Riemann had been in a competition with Weierstrass since 1857 to solve the Jacobian inverse problems for abelian integrals, a generalization of elliptic integrals.
Known as the father of modern analysis, Weierstrass devised tests for the convergence of series and contributed to the theory of periodic functions, functions of real variables, elliptic functions, Abelian functions, converging infinite products, and the calculus of variations.

