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Combinatorial structures and Lie algebras of upper triangular matrices

Authors

CEBALLOS GONZÁLEZ, MANUEL, Nunez, J. , Tenorio, A. F.

External publication

Si

Means

Appl. Math. Lett.

Scope

Article

Nature

Científica

JCR Quartile

SJR Quartile

JCR Impact

1.501

SJR Impact

1.284

Publication date

01/03/2012

ISI

000298201700054

Abstract

This work shows how to associate the Lie algebra h(n), of upper triangular matrices, with a specific combinatorial structure of dimension 2, for n is an element of N. The properties of this structure are analyzed and characterized. Additionally, the results obtained here are applied to obtain faithful representations of solvable Lie algebras. (C) 2011 Elsevier Ltd. All rights reserved.

Keywords

Combinatorial structures; Maximal abelian dimension; Solvable Lie algebras; Abelian subalgebras; Faithful matrix representation

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