Examples of using Geometry and topology in English and their translations into Danish
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One concerns the geometry and topology of the Universe.
Feigl worked on geometry, in particular the foundations of geometry and topology.
He established a geometry and topology based on group theory without the concept of a limit.
He was always full of mathematical ideas,not only on game theory, but in geometry and topology as well.
It united analysis, geometry and topology, making rigorous the geometric function theory developed by Riemann.
Bronowski then returned to Cambridge where he received his doctorate in mathematics for a thesis which looked at problems in geometry and topology.
He started research in algebra, geometry and topology as a student but did not consider his results sufficiently important to merit publication.
Milnor, who was a fellow student, describes Nash during his years at Princeton in: He was always full of mathematical ideas,not only on game theory, but in geometry and topology as well.
The main themes of the papers included in[Volume 4] are the geometry and topology of the Yang-Mills equationsand the rigidity phenomena of vector bundles.
He established a geometry and topology based on group theory without the concept of a limit. In particular he wrote an important book Einführung in die kombinatorische Topologie(1932) on combinatorial topology. .
For indomitable leadership in developing mathematics and training mathematicians,for fundamental publications in algebraic geometry and topology, and for stimulating needed research in nonlinear control processes.
At Berkeley, Spanier built up a strong group working in geometry and topology by several appointments of topologists to the faculty of Berkeleyand also by attracting many top topologists to spend periods as visitors at Berkeley.
In 1964 he received the National Medal of Science:… for indomitable leadership in developing mathematics and training mathematicians,for fundamental publications in algebraic geometry and topology, and for stimulating needed research in nonlinear control processes.
Novikov also became head of the Department of Higher Geometry and Topology of Moscow University in 1983 and, the following year he became head of the Department of Geometry and Topology of the Mathematical Institute of the USSR Academy of Sciences.
Since 1996 he has been working at the University of Maryland in the United States but retains close links with Russia with a research appointments in Moscow University, in the Landau Institute for Theoretical Physics,and as Head of the Geometry and Topology research groups at the Steklov Institute.
After Aleksandrov's death in November 1982,his colleagues from the Department of Higher Geometry and Topology, in which he had held the chair, sent a letter to Moscow University's rector A A Logunov proposing that one of Aleksandrov's former students should become Head of the Department, to preserve Aleksandrov's scientific school.
He went there with Eirlys Roberts, who later published Which magazines, with the intention of being near Robert Graves and Laura Riding. Bronowski worked on a poetry project with Laura Riding butthe two fell out. Bronowski then returned to Cambridge where he received his doctorate in mathematics for a thesis which looked at problems in geometry and topology.
His many fundamental contributions in topology and differential geometry and their application to Lie groups, differential operators and mathematical physics.
The Wolf Prize was awarded:… his many fundamental contributions in topology and differential geometry and their application to Lie groups, differential operators and mathematical physics.
On 28 December 1982 the rector issued a circular creating the Department of general topology and Geometry.
However it was during this period that his research interests changed and they moved towards topology and geometry.
On 28 December 1982 the rector issued a circular creating the Department of general topology and Geometry. Vitaly Vitalievich Fedorchuk was elected Head of the Department.
We discussed many topics involving topology and algebraic geometry at that time, and especially Kodaira 's Vanishing Theorem.