On simple endotrivial modules

Abstract

We show that when G is a finite group which contains an elementary Abelian subgroup of order p^2 and k is an algebraically closed field of characteristic p, then the study of simple endotrivial kG-modules which are not monomial may be reduced to the case when G is quasi-simple.

References in corpus (1)

• On Endo-trivial Modules for p-Solvable Groups

Cited by in corpus (5)

• Endotrivial modules for the sporadic simple groups and their covers
• The torsion group of endotrivial modules
• Endotrivial Modules for Finite Groups of Lie Type A in Nondefining Characteristic
• Endotrivial Modules for the General Linear Group in a Nondefining Characteristic
• Endo-trivial modules for finite groups with Klein-four Sylow 2-subgroups