Lie-Yamaguti algebras (or generalized Lie triple systems) are intimately related to reductive homogeneous spaces. Simple Lie-Yamaguti algebras whose standard enveloping Lie algebra is the simple Lie algebra of type G2 are described, making use of the octonions. These examples reveal the much greater complexity of these systems, compared to Lie triple systems. © 2005 Elsevier B.V. All rights reserved
A classical construction of Atiyah assigns to any (real or complex) Lie group G, manifold M and prin...
We introduce the notion of Lie-Yamaguti algebra bundle, define its cohomology groups with coefficien...
AbstractWe show that the category of Lie triple systems is equivalent to a full subcategory of the c...
AbstractLie–Yamaguti algebras (or generalized Lie triple systems) are intimately related to reductiv...
Lie-Yamaguti algebras (or generalized Lie triple systems) are binary-ternary algebras intimately rel...
Lie-Yamaguti algebras (or generalized Lie triple systems) are binary-ternary algebras intimately rel...
AbstractLie–Yamaguti algebras (or generalized Lie triple systems) are intimately related to reductiv...
AbstractLie–Yamaguti algebras (or generalized Lie triple systems) are binary–ternary algebras intima...
A twisted generalization of Lie-Yamaguti algebras, called Hom-Lie-Yamaguti algebras, is defined. Hom...
AbstractLie–Yamaguti algebras (or generalized Lie triple systems) are binary–ternary algebras intima...
AbstractLie–Yamaguti algebras (or generalized Lie triple systems) are binary–ternary algebras intima...
AbstractWe define a restricted structure for Lie triple systems in the characteristic p>2 setting, a...
Abstract. We generalize the concept of Lie triple algebra, introduced as tangent algebra of geodesic...
“garcia de galdeano” garcía de galdeano seminario matemático n. 28 PRE-PUBLICACIONES del seminario m...
AbstractWe discuss a method to construct reductive Lie-admissible algebras which is based on the con...
A classical construction of Atiyah assigns to any (real or complex) Lie group G, manifold M and prin...
We introduce the notion of Lie-Yamaguti algebra bundle, define its cohomology groups with coefficien...
AbstractWe show that the category of Lie triple systems is equivalent to a full subcategory of the c...
AbstractLie–Yamaguti algebras (or generalized Lie triple systems) are intimately related to reductiv...
Lie-Yamaguti algebras (or generalized Lie triple systems) are binary-ternary algebras intimately rel...
Lie-Yamaguti algebras (or generalized Lie triple systems) are binary-ternary algebras intimately rel...
AbstractLie–Yamaguti algebras (or generalized Lie triple systems) are intimately related to reductiv...
AbstractLie–Yamaguti algebras (or generalized Lie triple systems) are binary–ternary algebras intima...
A twisted generalization of Lie-Yamaguti algebras, called Hom-Lie-Yamaguti algebras, is defined. Hom...
AbstractLie–Yamaguti algebras (or generalized Lie triple systems) are binary–ternary algebras intima...
AbstractLie–Yamaguti algebras (or generalized Lie triple systems) are binary–ternary algebras intima...
AbstractWe define a restricted structure for Lie triple systems in the characteristic p>2 setting, a...
Abstract. We generalize the concept of Lie triple algebra, introduced as tangent algebra of geodesic...
“garcia de galdeano” garcía de galdeano seminario matemático n. 28 PRE-PUBLICACIONES del seminario m...
AbstractWe discuss a method to construct reductive Lie-admissible algebras which is based on the con...
A classical construction of Atiyah assigns to any (real or complex) Lie group G, manifold M and prin...
We introduce the notion of Lie-Yamaguti algebra bundle, define its cohomology groups with coefficien...
AbstractWe show that the category of Lie triple systems is equivalent to a full subcategory of the c...
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