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- W1976307642 abstract "The study of gradings of solvable Lie algebras L of finite dimensionover a field F of zero characteristic led the authors to the discovery of equidimensional nilpotent algebras L∗ uniquely determined by L up to F-isomorphy. Conversely, for any finite dimensional Lie algebra L∗ over F an algorithm is developed which yields in parametric form all solvable Lie algebras L determiningL∗ as the corresponding nilpotent algebra. The exposition is independent of Lie grading theory. It organizes in a novel way the classification of solvable Lie algebras of given dimension around the same task for nilpotent algebras. Every isomorphy class of solvable F-algebras is obtained in this way." @default.
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- W1976307642 date "1990-05-01" @default.
- W1976307642 modified "2023-10-16" @default.
- W1976307642 title "The construction of solvable lie algebras from equidimensional nilpotent algebras" @default.
- W1976307642 cites W1990574598 @default.
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- W1976307642 doi "https://doi.org/10.1016/0024-3795(90)90243-6" @default.
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