3 citations · 5 across the 11 of their papers we have counts for
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Differential graded Hopf algebra structure on free symmetric cosimplicial operads
Calvin Tcheka, Batkam Mbatchou V. Jacky, Guy R. Biyogmam
Motivated by the recent work of Batkam-Tcheka on pointed multiplicative operads, we construct in this paper new chain complex algebras and two distinct bicomplex algebra structures…
Descending Chain Conditions on Leibniz Algebras
Calvin Tcheka, Guy R. Biyogmam, Bell Bogmis N. +1
In this work, we introduce a new class of Leibniz algebras, called quasi-Artinian Leibniz algebras, which generalizes the minimal condition on ideals. Furthermore, we provide some…
Upper bounds on the dimension of the Schur -multiplier of -nilpotent Leibniz -algebras
Narcisse G. Bell Bogmis, Guy R. Biyogmam, Hesam Safa +1
The Schur -multiplier of Leibniz algebras is the Schur multiplier of Leibniz algebras defined relative to the Liezation functor. In this paper, we study upper bounds…
On central characteristic ideals and quasi-Noetherian Leibniz algebras
Narcisse G. Bell Bogmis, Calvin Tcheka, Guy R. Biyogmam
In this paper, we define on one hand, the notions of characteristics as well as central characteristics ideals of a given Leibniz algebra g and provide a necessary condition under…
On the Schur -multiplier and -covers of Leibniz -algebras
Hesam Safa, Guy R. Biyogmam
In this article, we study the notion of central extension of Leibniz -algebras relative to -Lie algebras to study properties of Schur -multiplier and $\mathsf{L…
Lie-central derivations, Lie-centroids and Lie-stem Leibniz algebras
G. R. Biyogmam, J. M. Casas, N. Pacheco Rego
In this paper, we introduce the notion Lie-derivation. This concept generalizes derivations for non-Lie Leibniz algebras. We study these Lie-derivations in the case where their ima…