On the Classification of Finite Simple Groups by the Number of Involutions

DOI10.2307/2042177zbMath0421.20009OpenAlexW4254560541MaRDI QIDQ3853820

Marcel Herzog

Publication date: 1979

Full work available at URL: https://doi.org/10.2307/2042177

zbMATH Keywords

finite simple groupsnumber of involutions

Mathematics Subject Classification ID

Finite simple groups and their classification (20D05)

Related Items (8)

Finite groups with few normalizers or involutions ⋮ Groups with fewer than 15 involutions ⋮ On some non-isomorphic simple groups with equalities on their number of elements orders ⋮ A question of Malinowska on sizes of finite nonabelian simple groups in relation to involution sizes ⋮ A counterexample to Zarrin's conjecture on sizes of finite nonabelian simple groups in relation to involution sizes ⋮ A counterexample to Herzog's conjecture on the number of involutions ⋮ Finite groups ⋮ An infinitude of counterexamples to Herzog’s conjecture on involutions in simple groups

Cites Work

• The characterization of finite groups with dihedral Sylow 2-subgroups. I, II
• ON FINITE GROUPS OF EVEN ORDER WHOSE 2-SYLOW GROUP IS A QUATERNION GROUP
• Counting Group Elements of Order p Modulo p 2
• Finite Groups with Quasi-Dihedral and Wreathed Sylow 2-Subgroups

This page was built for publication: On the Classification of Finite Simple Groups by the Number of Involutions