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Nilpotent Lie Algebras and Solvable Lie Algebras
1987The Lie algebras considered in this chapter are finite-dimensional algebras over a field k. In Sees. 7 and 8 we assume that k has characteristic 0. The Lie bracket of x and y is denoted by [x, y], and the map y → [x, y] by ad x.
openaire +1 more source
The Embedding of Lie Algebras in Restricted Lie Algebras
Journal of the London Mathematical Society, 1964openaire +1 more source
Representations of Hom-Lie Algebras
Algebras and Representation Theory, 2011Yunhe Sheng, Sheng Yunhe
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Quasi-hom-Lie algebras, central extensions and 2-cocycle-like identities
Journal of Algebra, 2005Sergei Silvestrov
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Deformations of Lie algebras using σ-derivations
Journal of Algebra, 2006Jonas T Hartwig, Sergei Silvestrov
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Trigonometric Lie algebras, affine Lie algebras, and vertex algebras
Advances in Mathematics, 2020Haisheng Li, Qing Wang
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Infinite‐dimensional algebras and a trigonometric basis for the classical Lie algebras
Journal of Mathematical Physics, 1990D B Fairlie +2 more
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On Post-Lie Algebras, Lie–Butcher Series and Moving Frames
Foundations of Computational Mathematics, 2013Hans Z Munthe-Kaas, Astri J Lundervold
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Solvable Lie Algebras with Quasifiliform Nilradicals
Communications in Algebra, 2008Shaoqiang Deng
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