\(p\)-large representations and asymptotics: a survey and conjectures
This is a survey paper on asymptotic group theory. Here the author discusses the asymptotic properties of irreducible representations of the classical algebraic groups over an algebraically closed field of characteristic \(p>0\) with highest weights large enough with respect to \(p\). Two topics are involved in the paper: one is the behavior of unipotent elements in such representations, and the other is the restrictions of such representations to naturally embedded subgroups. Several conjectures are proposed by the author.
asymptotic properties of irreducible representations
scientific article; zbMATH DE number 1506091
scientific article