summary:It is already known that any filiform Lie algebra which possesses a codimension 2 solvable extension is naturally graded. Here we present an alternative derivation of this result
All finite-dimensional solvable Leibniz algebras L, having N = NFn⊕ F1m as the nilradical and the di...
In [6] and [7] the author introduces the notion of filiform Lie superalgebras, generalizing the fili...
In [6] and [7] the author introduces the notion of filiform Lie superalgebras, generalizing the fili...
summary:It is already known that any filiform Lie algebra which possesses a codimension 2 solvable e...
AbstractWe prove the existence of adequate homogeneous bases in the connected integer gradation with...
AbstractWe present the classification of one type of graded nilpotent Lie algebras. We start from th...
AbstractWe determine the solvable complete Lie algebras whose nilradical is isomorphic to a filiform...
AbstractWe construct all solvable Lie algebras with a specific n–dimensional nilradical nn,3 which c...
Along this paper we show that under certain conditions the method for describing of solvable Lie an...
In this paper we continue the description of solvable Leibniz algebras whose nilradical is a filifo...
AbstractWe give a complete classification up to isomorphisms of complex graded quasi-filiform Lie al...
Leibniz algebras appear as a generalization of Lie algebras. The classification of naturally graded...
This paper shows a new computational method to obtain filiform Lie algebras, which is based on the r...
The maximum extensions of finite-dimensional nilpotent Lie algebras are considered. In particular, i...
Naturally graded nilpotent p-filiform Leibniz algebras are studied for p > n − 4, where n is the di...
All finite-dimensional solvable Leibniz algebras L, having N = NFn⊕ F1m as the nilradical and the di...
In [6] and [7] the author introduces the notion of filiform Lie superalgebras, generalizing the fili...
In [6] and [7] the author introduces the notion of filiform Lie superalgebras, generalizing the fili...
summary:It is already known that any filiform Lie algebra which possesses a codimension 2 solvable e...
AbstractWe prove the existence of adequate homogeneous bases in the connected integer gradation with...
AbstractWe present the classification of one type of graded nilpotent Lie algebras. We start from th...
AbstractWe determine the solvable complete Lie algebras whose nilradical is isomorphic to a filiform...
AbstractWe construct all solvable Lie algebras with a specific n–dimensional nilradical nn,3 which c...
Along this paper we show that under certain conditions the method for describing of solvable Lie an...
In this paper we continue the description of solvable Leibniz algebras whose nilradical is a filifo...
AbstractWe give a complete classification up to isomorphisms of complex graded quasi-filiform Lie al...
Leibniz algebras appear as a generalization of Lie algebras. The classification of naturally graded...
This paper shows a new computational method to obtain filiform Lie algebras, which is based on the r...
The maximum extensions of finite-dimensional nilpotent Lie algebras are considered. In particular, i...
Naturally graded nilpotent p-filiform Leibniz algebras are studied for p > n − 4, where n is the di...
All finite-dimensional solvable Leibniz algebras L, having N = NFn⊕ F1m as the nilradical and the di...
In [6] and [7] the author introduces the notion of filiform Lie superalgebras, generalizing the fili...
In [6] and [7] the author introduces the notion of filiform Lie superalgebras, generalizing the fili...
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