Examples of using Representation theory in English and their translations into Danish
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In 1975 he visited Mexico setting up a research group there on the representation theory of Artin algebras.
influence of Auslander on the directions and developments of representation theory of Artin algebras.
When Maurice Auslander entered representation theory he was already a widely known mathematician with important contributions in commutative
Maurice Auslander's contributions to the modern representation theory of algebras as well as to other fields of mathematics were deep and influential.
In his second year of study Iyanaga took further courses by Takagi which developed group theory, representation theory, Galois theory, and algebraic number theory. .
also using techniques from the modular representation theory of groups.
Schur is mainly known for his fundamental work on the representation theory of groups but he also worked in number theory,
attending her lectures on hypercomplex systems and representation theory. Nagao writes.
The school which Schur built at Berlin was of major importance not only for the representation theory of groups but, as indicated above, for other areas of mathematics.
strikes a good balance between the abstract approach to representation theory emphasising modules,
Langlands' astounding insight has provided a whole generation of mathematicians working in automorphic forms and representation theory with a seemingly unlimited expanse of deep,
The positive side of his appointment was undoubtedly his remarkable contributions to the representation theory of groups, in particular his development of character theory,
This book covers in a concise manner the fine structure and representation theory of compact Lie groups,
In was not until the following year that representations of groups began to enter the picture, and again it was a concept due to Frobenius. Hence 1897 is the year in which the representation theory of groups was born.
algebraic geometry, representation theory, and general relativity as well as differential geometry and partial differential equations.
also using techniques from the modular representation theory of groups.
also Dynkin diagrams and the representation theory of simple Lie algebras.
ergodic theory, representation theory, reduction theory,
automorphic forms, and representation theory. Theses have formed the core of a program still being carried out,
In particular he spoke about partitions and their connection to representation theory:… whenever in mathematics you meet with partitions,