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Derivations of some filiform Leibniz algebras

机译:一些丝状莱布尼兹代数的导数

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In this paper the two classes of filiform Leibniz algebras μ_0~n and μ_1~n in (n+1) dimensions of filiform Leibniz algebras such that n≥2 will be considered. The study includes derivations of naturally graded Leibniz algebras of first class L_n and second class W_n, be algebras whose multiplications rules are defined by the μ_0~n and μ_1~n respectively. The algebras of derivations of naturally graded Leibniz algebras are described by linear transformations and dimensions derivations. Finally, we determine number of derivations of naturally graded Leibniz algebras.
机译:本文在丝状Leibniz代数的(n + 1)维上的两类丝状Leibniz代数μ_0〜n和μ_1〜n,考虑n≥2。该研究包括自然分类的第一类L_n和第二类W_n的莱布尼兹代数的导数,它们是乘法规则分别由μ_0〜n和μ_1〜n定义的代数。天然渐变莱布尼兹代数的导数代数通过线性变换和维数导数来描述。最后,我们确定自然分级的莱布尼兹代数的导数。

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