Standard components of alternating type. II
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Publication:1260174
DOI10.1016/0021-8693(77)90217-4zbMath0412.20012OpenAlexW4212777715MaRDI QIDQ1260174
Publication date: 1977
Published in: Journal of Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0021-8693(77)90217-4
Finite simple groups and their classification (20D05) Simple groups: alternating groups and groups of Lie type (20D06)
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Cites Work
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- Finite groups with unbalancing 2-components of \(\{\hat L_3(4),\text{He}\}\)-type
- Finite groups with intrinsic 2-components of type \(\hat A_n\)
- On finite groups having self-centralizing 2-subgroups of small order
- On groups with a standard component of known type
- Some standard components of sporadic type
- Finite groups having an involution centralizer with a 2-component of dihedral type. I
- Finite groups having an involution centralizer with a 2-component of dihedral type. II
- A characterization of Chevalley groups over fields of odd order. I, II
- Standard components of alternating type. I
- Up and down fusion
- Standard components of alternating type centralized by a 4-group.
- Central elements in core-free groups
- On finite groups with Sylow 2-subgroups of type \(A_n\), \(n=8,9,10,11\)
- Finite groups with Sylow 2-subgroups of type \({\mathfrak U}_{12}\)
- Finite simple groups with Sylow 2-subgroup dihedral wreath Z\(_2\)
- Finite Groups with a Standard Component Whose Centralizer has Cyclic Sylow 2-Subgroups
- Finite groups whose 2-subgroups are generated by at most 4 elements
- 2-Signalizers in finite groups of alternating type
- A characterization of the Higman-Sims simple group