We describe finite Z-gradings of simple Lie algebras.
Gradings on Finite-Dimensional Simple Lie Algebras
โ Scribed by Mikhail Kochetov
- Publisher
- Springer Netherlands
- Year
- 2008
- Tongue
- English
- Weight
- 690 KB
- Volume
- 108
- Category
- Article
- ISSN
- 0167-8019
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๐ SIMILAR VOLUMES
We consider the known finite-dimensional simple Lie algebras of characteristic \(p>3\) and determine all finite-dimensional simple Lie algebras over an algebraically closed field of characteristic \(p>7\) admitting a nonsingular derivation. We also show that the \(\left.\mathbb{Z} \wedge p^{n}-1\rig
In this paper, a complete generalization of Herstein's theorem to the case of Lie color algebras is obtained. Let G be an abelian group, F a field of characteristic not 2, : G ร G โ F \* an antisymmetric bicharacter. Suppose A = gโG A g is a G-graded simple associative algebra over F . ## In this p