| Title |
Finite-dimensional Leibniz algebras and combinatorial structures |
| Authors |
CEBALLOS GONZÁLEZ, MANUEL, Nunez, J. , Tenorio, A. F. |
| External publication |
No |
| Means |
Commun. Contemp. Math. |
| Scope |
Article |
| Nature |
Científica |
| JCR Quartile |
1 |
| SJR Quartile |
1 |
| JCR Impact |
1.39400 |
| Web |
https://www.scopus.com/inward/record.uri?eid=2-s2.0-84994633258&doi=10.1142%2fS0219199717500043&partnerID=40&md5=d5956a0efa40ae04514362c6f9e6ae1b |
| Publication date |
01/02/2018 |
| ISI |
000413441800006 |
| Scopus Id |
2-s2.0-84994633258 |
| DOI |
10.1142/S0219199717500043 |
| Abstract |
Given a finite-dimensional Leibniz algebra with certain basis, we show how to associate such algebra with a combinatorial structure of dimension 2. In some particular cases, this structure can be reduced to a digraph or a pseudodigraph. In this paper, we study some theoretical properties about this association and we determine the type of Leibniz algebra associated to each of them. |
| Keywords |
Digraph; pseudodigraph; combinatorial structure; Leibniz algebra; Lie algebra |
| Universidad Loyola members |
|
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