Let G be a simple classical algebraic group over an algebraically closed field K of characteristic p is zero or larger with natural module W, say Burnes, Ghandour, and Testerman, and let H be a closed subgroup of G and V be a non-trivial irreducible tensor-indecomposable p-restricted rational KG-module such that the restriction of V to H is irreducible. They classify the triples (G,H,V) of this form, where H is a disconnected maximal positive-dimensional closed subgroup of G preserving a natural geometric structure on W. Annotation ©2016 Ringgold, Inc., Portland, OR (protoview.com)
Introduction
Preliminaries
The $\mathcal{C}_1, \mathcal{C}_3$ and $\mathcal{C}_6$ collections
Imprimitive subgroups
Tensor product subgroups, I
Tensor product subgroups, II
Bibliography
Timothy Burness, University of Bristol, United Kingdom.
Soumaia Ghandour, Lebanese University, Nabatieh, Lebanon.
Donna M. Testerman, Ecole Polytechnique Federale de Lausanne, Switzerland.
