Author:
Kurdachenko L. A., ,Semko M. M.,Yashchuk V. S., ,
Abstract
We describe the algebra of derivation of finite-dimensional cyclic Leibniz algebra.
Publisher
Luhansk Taras Shevchenko National University
Subject
Discrete Mathematics and Combinatorics,Algebra and Number Theory
Reference11 articles.
1. [1]Bloh A.M., On a generalization of the concept of Lie algebra, Dokl. Akad. NaukSSSR165(1965), no. 3, pp. 471-473.
2. [2]Loday J.-L., Cyclic homology. Grundlehren der Mathematischen Wissenschaften, 301, 2nd ed., Springer, Verlag, Berlin, 1992.
3. [3]Loday J.-L., Une version non commutative des algèbres de Lie: les algèbras deLeibniz, L'Enseignement Mathèmatique 39(1993), pp. 269-293.
4. [4]Loday J.-L., Pirashvili T., Universal enveloping algebras of Leibniz algebras and (co)homology, Math. Annalen 296(1993), pp. 139-158.
5. [5]Ayupov Sh.A., Omirov B.A., Rakhimov I.S., Leibniz Algebras: Structure andClassification, CRC Press, Taylor & Francis Group, (2020).
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