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Lie algebras of type E6

✍ Scribed by J.C Ferrar


Publisher
Elsevier Science
Year
1969
Tongue
English
Weight
954 KB
Volume
13
Category
Article
ISSN
0021-8693

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πŸ“œ SIMILAR VOLUMES


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The first family of Kac-Moody Lie algebras studied are the simple Lie algebras. The study of nilpotent Lie algebras of maximal rank and of type A B C D was made by Favre and Santharoubane in [5]. Later, Agrafiotou and Tsagas studied these algebras, of types E 6 E 7 , and E 8 finding that there exist

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Let K be a field, let A be an associative, commutative K-algebra, and let ⌬ be a nonzero K-vector space of commuting K-derivations of A. Then, with a rather natural definition, A m ⌬ s A⌬ becomes a Lie algebra and we obtain necessary K and sufficient conditions here for this Lie algebra to be simple

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Let K be a field, let A be an associative, commutative K-algebra, and let be a nonzero K-vector space of commuting K-derivations of A. Then, with a rather natural definition, A = A βŠ— K = A becomes a Lie algebra, a Witt type algebra. In addition, there is a map div: A β†’ A called the divergence and i

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