\(\text{F}_4(2)\) and its automorphism group.
From MaRDI portal
Publication:392510
DOI10.1016/J.JPAA.2013.10.005zbMath1295.20012arXiv1108.1661OpenAlexW2963409812MaRDI QIDQ392510
Gernot Stroth, Christopher Parker
Publication date: 14 January 2014
Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1108.1661
sporadic simple groupsfinite simple groupsautomorphism groupscentralizers of elements of order 3large \(p\)-subgroups
Simple groups: sporadic groups (20D08) Sylow subgroups, Sylow properties, (pi)-groups, (pi)-structure (20D20) Finite simple groups and their classification (20D05)
Related Items (4)
A 2-local identification of \(\mathrm P\Omega_8^+(3)\). ⋮ The global structure theorem for finite groups with an abelian large \(p\)-subgroup ⋮ Finite Groups Which are Almost Groups of Lie Type in Characteristic 𝐩 ⋮ On a maximal subgroup \((2^9:(L_3(4)):3\) of the automorphism group \(U_6(2):3\) of \(U_6(2)\)
Cites Work
- Strongly \(p\)-embedded subgroups.
- Buildings of spherical type and finite BN-pairs
- A characterization of the simple groups PSp(4,3) and PSp(6,2)
- Finite simple groups in which the generalized Fitting group of the centralizer of some involution is extraspecial
- 2-fusion in finite groups
- A 3-local characterization of \(Co_2\).
- A 3-local characterization of \(U_6(2)\) and \(Fi_{22}\).
- A characterization of the groups \(F_ 4(2^ n)\)
- Transitive Gruppen gerader Ordnung, in denen jede Involution genau einen Punkt fest läßt
- AN IDENTIFICATION THEOREM FOR GROUPS WITH SOCLE PSU
- An identification theorem for the sporadic simple groups F2 and M(23)
- Standard 3-Components of Type Sp(6, 2)
- Involutions in Chevalley groups over fields of even order
- Transitive Permutation Groups in Which an Involution Central in a Sylow 2-Subgroup Fixes a Unique Point
- Endliche Gruppen I
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: \(\text{F}_4(2)\) and its automorphism group.