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Double extensions for quadratic Hom-Lie algebras with equivariant twist maps
doi: 10.48550/arXiv.2304.06888
related by: authorship_72310
type: Document
estado: published
freetext keyword: Rings, algebras
most specific type: Article
date time value: article date 11113
has publication venue: arXiv
page start: 1
abstract: Quadratic Hom-Lie algebras with equivariant twist maps are studied. They are completely characterized in terms of a maximal proper ideal that contains the kernel of the twist map and a complementary subspace to it that is either 1-dimensional, or has the structure of a simple Lie algebra. It is shown how the analogue of the double extension construction works well for quadratic Hom-Lie algebras with equivariant twist maps and prove that any indecomposable and quadratic Hom-Lie algebra with equivariant and nilpotent twist map can be identified with such a double extension.
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crisid: 11113
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page end: 21
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RDF description of Double extensions for quadratic Hom-Lie algebras with equivariant twist maps - http://orbis.uaslp.mx/vivo/individual/d11112
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date: 2026-08-27T07:40:38
publisher: vivo
type: Document

Article
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arXiv
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publication venue for: Double extensions for quadratic Hom-Lie algebras with equivariant twist maps
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