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Titlebook: Lie Groups and Algebraic Groups; Arkadij L. Onishchik,Ernest B. Vinberg Book 1990 Springer-Verlag Berlin Heidelberg 1990 Darstellungstheor

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Levi Decomposition,v. Levi’s theorem implies the result which concludes the classical Lie group theory—the existence of a Lie group with an arbitrary given tangent algebra. Next we will consider an analogue of Levi decomposition for algebraic groups.
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Book 1990ersity in 1967/68. Our guiding idea was to present in the most economic way the theory of semisimple Lie groups on the basis of the theory of algebraic groups. Our main sources were A. Borel‘s paper [34], C. ChevalIey‘s seminar [14], seminar "Sophus Lie" [15] and monographs by C. Chevalley [4], N. J
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Algebraic Groups,raic group is an affine algebraic group. Besides, the general linear groups and any of their algebraic subgroups are affine algebraic groups. Therefore the affine algebraic groups are the most interesting ones for the Lie group theory. We will simply call them algebraic groups.
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Real Semisimple Lie Groups,phisms of . up to conjugacy in Aut .. This classification is easily obtained from the results of 4.4. The global classification of real semisimple Lie groups makes use of the so-called Cartan decomposition of these groups which also plays an important role in various applications of the Lie group theory.
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Arkadij L. Onishchik,Ernest B. Vinbergc decisions were made by other firms, they should not be regarded as independent firms, and analysing their management structures separately makes no sense. Was it the individual large-scale companies, the . or other sorts of institutions external to the individual firm that were responsible for top
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