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Quasisimple group
UCLA Electronic Theses and Dissertations
On Finitely Generated Profinite Groups, Ii 241
Random Generation of Finite and Profinite Groups and Group
Finite Simple Groups Which Projectively Embed in an Exceptional Lie Group Are Classified!
Arxiv:0712.4069V2 [Math.GR] 2 Jan 2008 Ooooycasswoersrcint N Bla Ugopof Subgroup Abelian Any to Restriction Whose Classes Cohomology by Denote Multiplier
Quasisimple Classical Groups and Their Complex Group Algebras
A Survey: Bob Griess's Work on Simple Groups and Their
Regular Orbits of Quasisimple Linear Groups I 11
On Finite Groups Acting on Homology 4-Spheres and Finite Subgroups Of
Nilpotent Blocks of Quasisimple Groups for the Prime Two
Commutators in Finite Quasisimple Groups
Projective Limits and Ultraproducts of Nonabelian Finite Groups
The Ultraproducts of Quasirandom Groups
Contributions to the Integral Representation Theory of Groups
Perfect Commuting Graphs
Characters of Relative P'-Degree Over Normal Subgroups
On a Question of Dixon and Rahnamai Barghi
In Quasisimple Groups
Top View
Applying the Classification of Finite Simple Groups
Bounding the Number of Classes of a Finite Group in Terms of a Prime
GTM251.The.Finite.Simple.Groups,.Robert.A..Wilson.9781848009875.Pdf
Random Generation of Finite and Profinite Groups and Group
Classification of Finite Quasisimple Groups Which Embed in Exceptional
PERFECT COMMUTING GRAPHS 1. Introduction Let Γ Be a Simple
Variants of Some of the Brauer-Fowler Theorems
Polynomial Functions on Classical Groups and Frobenius Groups
Component Groups of Unipotent Centralizers in Good Characteristic
Isotypies for the Quasisimple Groups with Exceptional Schur Multiplier
My Life and Times with the Simple Sporadic Groups
2-Blocks with Minimal Nonabelian Defect Groups II
Basic Properties of Groups Generated by Lam Phong
Characterizing Finite Quasisimple Groups by Their Complex Group Algebras
$ P $-Nilpotency Criteria for Some Verbal Subgroups
Algorithmic Aspects of Units in Group Rings 3
1806.01938 V2
The Bogomolov Multiplier of Finite Simple Groups
The Proof of Ore's Conjecture [After Ellers–Gordeev and Liebeck