Martin Chaktoura

most citedA note on orthogonal Lie algebras in dimension 4 viewed as current Lie algebras

1 citations · 1 across the 2 of their papers we have counts for

collaborators

3 papers

math.RA2013

Reductivity of the Lie algebra of a bilinear form

S. Ruhallah Ahmadi, Martin Chaktoura, Fernando Szechtman

Let $f : V \times V \to F$ be a totally arbitrary bilinear form defined on a finite dimensional vector space $V$ over a a field $F$ , and let $L (f)$ be the subalgebra of $\gl(V)$ of all…

math.RT2013

Composition series of $\gl(m)$ as a module for its classical subalgebras over an arbitrary field

Martin Chaktoura, Fernando Szechtman

Let $F$ be an arbitrary field and let $f : V \times V \to F$ be a non-degenerate symmetric or alternating bilinear form defined on an $F$ -vector space of finite dimension $m \geq 2$ . Le…

math.RA2013★ 1 cited

A note on orthogonal Lie algebras in dimension 4 viewed as current Lie algebras

Martin Chaktoura, Fernando Szechtman

Orthogonal Lie algebras in dimension 4 are identified as current Lie algebras, thus producing a natural decomposition for them over any field.