QUASIRECOGNITION BY PRIME GRAPH OF THE SIMPLE GROUPS G2(q) AND 2B2(q)

DOI10.1142/S0219498811004598zbMath1231.20018OpenAlexW1835609600MaRDI QIDQ3006045

Qingliang Zhang, R. L. Shen, Wujie Shi

Publication date: 10 June 2011

Published in: Journal of Algebra and Its Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s0219498811004598

zbMATH Keywords

finite simple groupscomposition factorsprime graphsquasirecognizable groups

Mathematics Subject Classification ID

Arithmetic and combinatorial problems involving abstract finite groups (20D60) Graphs and abstract algebra (groups, rings, fields, etc.) (05C25) Simple groups: alternating groups and groups of Lie type (20D06)

Related Items (4)

Criterion of unrecognizability of a finite group by its Gruenberg-Kegel graph ⋮ Quasirecognition by prime graph of the groups \(^2 D_{2n}(q)\) where \(q<10^5\) ⋮ On characterization by Gruenberg-Kegel graph of finite simple exceptional groups of Lie type ⋮ The small Ree group $^{2}G_{2}(3^{2n+1})$ and related graph

Cites Work

• A characterization of the finite simple group \(L_{16}(2)\) by its prime graph.
• On the prime graph of \(\text{PSL}(2,p)\) where \(p>3\) is a prime number.
• Prime graph components of finite groups
• Pure quantitative characterization of finite simple groups.
• Quasirecognition by prime graph of some alternating groups
• n-RECOGNITION BY PRIME GRAPH OF THE SIMPLE GROUP PSL(2,q)
• The Prime Graph of a Sporadic Simple Group

This page was built for publication: QUASIRECOGNITION BY PRIME GRAPH OF THE SIMPLE GROUPS G₂(q) AND ²B₂(q)