AbstractIn this paper, we study the structure and properties of those n-dimensional Lie algebras associated with either summed structures of complete graphs or some families of digraphs, having into consideration that all these combinatorial structures are made up of n vertices. Our main goal is to obtain criteria determining when a Lie algebra is associated with some of combinatorial structures considered in this paper, as well as to study the properties of those structures in order to use them as a tool for classifying the types of Lie algebras associated with them
A Lie algebra is a vector space with a bilinear form [—,—], called the Lie bracket, that satisfies t...
We study the relation between algebraic structures and Graph Theory. We have de ned ve di erent we...
AbstractA new class of Lie algebras of finite dimension, those which are associated with a certain c...
AbstractIn this paper, we study the structure and properties of those n-dimensional Lie algebras ass...
AbstractGiven a Lie algebra of finite dimension, with a selected basis of it, we show in this paper ...
This paper deals with several operations on graphs and combinatorial structures linking them with th...
In this paper, we characterize digraphs of 3 vertices associated with Lie algebras according to isom...
AbstractA new class of Lie algebras of finite dimension, those which are associated with a certain c...
In this paper, we study how two important ideals of a given Lie algebra g (namely, the center Z(g) ...
AbstractThis work shows how to associate the Lie algebra hn, of upper triangular matrices, with a sp...
AbstractThis paper shows how to uniformly associate Lie algebras to the simply-laced Dynkin diagrams...
The main goal of this paper is to show an application of Graph Theory to classifying Lie algebras o...
summary:The main goal of this paper is to show an application of Graph Theory to classifying Lie alg...
summary:The main goal of this paper is to show an application of Graph Theory to classifying Lie alg...
summary:The main goal of this paper is to show an application of Graph Theory to classifying Lie alg...
A Lie algebra is a vector space with a bilinear form [—,—], called the Lie bracket, that satisfies t...
We study the relation between algebraic structures and Graph Theory. We have de ned ve di erent we...
AbstractA new class of Lie algebras of finite dimension, those which are associated with a certain c...
AbstractIn this paper, we study the structure and properties of those n-dimensional Lie algebras ass...
AbstractGiven a Lie algebra of finite dimension, with a selected basis of it, we show in this paper ...
This paper deals with several operations on graphs and combinatorial structures linking them with th...
In this paper, we characterize digraphs of 3 vertices associated with Lie algebras according to isom...
AbstractA new class of Lie algebras of finite dimension, those which are associated with a certain c...
In this paper, we study how two important ideals of a given Lie algebra g (namely, the center Z(g) ...
AbstractThis work shows how to associate the Lie algebra hn, of upper triangular matrices, with a sp...
AbstractThis paper shows how to uniformly associate Lie algebras to the simply-laced Dynkin diagrams...
The main goal of this paper is to show an application of Graph Theory to classifying Lie algebras o...
summary:The main goal of this paper is to show an application of Graph Theory to classifying Lie alg...
summary:The main goal of this paper is to show an application of Graph Theory to classifying Lie alg...
summary:The main goal of this paper is to show an application of Graph Theory to classifying Lie alg...
A Lie algebra is a vector space with a bilinear form [—,—], called the Lie bracket, that satisfies t...
We study the relation between algebraic structures and Graph Theory. We have de ned ve di erent we...
AbstractA new class of Lie algebras of finite dimension, those which are associated with a certain c...