On Homogeneous Spaces and Reductive Subalgebras of Simple Lie Algebras

DOI10.2307/1994523zbMath0153.04502OpenAlexW4235075556MaRDI QIDQ5532601

David J. Winter, Arthur A. Sagle

Publication date: 1967

Full work available at URL: https://doi.org/10.2307/1994523

zbMATH Keywords

group theory

Related Items (10)

Quasi-derivations of Lie–Yamaguti algebras ⋮ On the construction of reductive Lie-admissible algebras ⋮ On the deformation of Lie-Yamaguti algebras ⋮ Jordan Algebras and Connections on Homogeneous Spaces ⋮ Differentiably simple algebras ⋮ Automorphisms of extensions of Lie-Yamaguti algebras and inducibility problem ⋮ Color algebras and affine connections on \(S^ 6\) ⋮ Lie groups and homogeneous spaces ⋮ Irreducible Lie-Yamaguti algebras ⋮ Lie-Yamaguti algebras related to \(\mathfrak g_2\)

Cites Work

• Unnamed Item
• Unnamed Item
• Groupes reductifs
• On semi-simple automorphisms of Lie algebras
• ON DIFFERENTIAL GEOMETRY AND HOMOGENEOUS SPACES. II
• Semisimple subalgebras of semisimple Lie algebras
• Invariant Affine Connections on Homogeneous Spaces

This page was built for publication: On Homogeneous Spaces and Reductive Subalgebras of Simple Lie Algebras