On the quadratic pairs

DOI10.1016/0021-8693(76)90164-2zbMath0385.20006OpenAlexW2007773029MaRDI QIDQ1249224

Chat-Yin Ho

Publication date: 1976

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

Full work available at URL: https://doi.org/10.1016/0021-8693(76)90164-2

Mathematics Subject Classification ID

Finite simple groups and their classification (20D05)

Related Items

Quadratic pairs. ⋮ Cubic Action of a Rank one Group ⋮ Quadratic representations for groups of Lie type over fields of characteristic two. ⋮ Quadratic pairs without commuting root-subgroups. ⋮ Finite groups ⋮ Complete reducibility of quadratic modules for finite Lie-type groups. ⋮ The classification of finite simple groups I. Simple groups and local analysis ⋮ Groups generated by affine perspectivities ⋮ Linear transformation and collineation of finite translation planes ⋮ Strong quadratic modules ⋮ Research topics in finite groups and vertex algebras ⋮ Quadratic pairs for odd primes ⋮ Abstract root subgroups and quadratic action. With an Appendix by A. E. Zalesskii ⋮ Some aspects of finite linear groups: A survey ⋮ Linear groups generated by a pair of quadratic action subgroups ⋮ Connections between finite linear groups and linear algebra ⋮ Changes to a theorem of Timmesfeld. I: Quadratic actions. ⋮ Cross characteristic representations of symplectic and unitary groups ⋮ Quadratic pairs without components

Cites Work

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• Finite groups with intrinsic 2-components of type \(\hat A_n\)
• Chevalley groups of odd characteristic as quadratic pairs
• Einfache Gruppen, die von einer Konjugiertenklasse von Elementen der Ordnung drei erzeugt werden
• Evidence for a new finite simple group
• Quadratic elements in unipotent linear groups
• Groups generated by a class of elements of order 3