Dynkin diagrams for Lie triple systems

DOI10.1016/0021-8693(80)90189-1zbMath0425.17007OpenAlexW2015748304WikidataQ115367252 ScholiaQ115367252MaRDI QIDQ1135349

John R. Faulkner

Publication date: 1980

Published in: Journal of Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0021-8693(80)90189-1

zbMATH Keywords

classificationDynkin diagraminvolutional automorphismsimple Lie triple systems

Mathematics Subject Classification ID

Automorphisms, derivations, other operators (nonassociative rings and algebras) (17A36) Ternary compositions (17A40)

Related Items

Identity classification in triple systems, On Locally Finite Split Lie Triple Systems, On special classes of n-algebras, On the classification of lie and jordan triple systems, On simple split Lie triple systems, Simplicity of lie module triple systems, On split Lie triple systems, Smooth quasigroups and geometry, On integrable roots in split Lie triple systems, On split Lie triple systems. II, Forms of lie module triple systems, Models of the Lie algebra \(F_4\), Weyl's dimension formula for modules of simple inner Lie triple systems, Irreducible Lie-Yamaguti algebras of generic type, Irreducible Lie-Yamaguti algebras, Split Twisted Inner Derivation Triple Systems, Split 3-Lie algebras, Two-graded absolute valued algebras, On some algebras related to simple Lie triple systems, Durch graduierte Lie-Algebren definierte Paar-Algebren (Pair algebras defined by graded Lie algebras)

Cites Work

• Jordan Tripelsysteme und die Koecher-Konstruktion von Lie Algebren
• A Construction of Lie Algebras from a Class of Ternary Algebras
• A Structure Theory of Lie Triple Systems
• Unnamed Item