Title: Exotic normal fusion subsystems of General Linear Groups.

Author: Albert Ruiz

Institution: Departament de Matematiques,
Universitat Autonoma de Barcelona, 
08193 Cerdanyola del Valles, 
Spain.
Albert.Ruiz@uab.cat

Abstract:
We classify the saturated fusion subsystems of index prime to $p$ of the
general linear group over $F_q$ over a Sylow $p$-subgroup, where $q$ is
a prime power prime to an odd prime $p$. In this classification we get
some of the exotic $p$-local finite groups discovered by C. Broto and
J. Moller as saturated fusion subsystems of the general linear group.