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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.
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Biderivations and linear commuting maps on the Lie algebra
Linear and Multilinear Algebra, 2017Jiancai Sun, Honglian Zhang
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Biderivations, linear commuting maps and commutative post-Lie algebra structures on W-algebras
Communications in Algebra, 2017Xiaomin Tang
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A few expanding Lie algebras of the Lie algebra and applications
Physics Letters, Section A: General, Atomic and Solid State Physics, 2006En-Gui Fan
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Computations in a free Lie algebra
Philosophical Transactions Series A, Mathematical, Physical, and Engineering Sciences, 1999Hans Munthe-Kaas, Brynjulf Owren
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Dual formulation of the Lie algebra S-expansion procedure
Journal of Mathematical Physics, 2009Patricio Salgado
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Indecomposable representations of the Diamond Lie algebra
Journal of Mathematical Physics, 2010Paolo Casati
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