I will present some results from a work in progress joint with Thorsten Heidersdorf on the Deligne categories for the family of groups GLn(π½q), for non-negative integers n. The Deligne categories interpolate the tensor categories of complex representations of GLn(π½q), and have been previously constructed by F. Knop and E. Meir (for certain values of n). I will describe some properties of these categories as well as their relation to the category of algebraic representations of the infinite group GLβ(π½q).
This video is part of the New Directions in Group Theory and Triangulated Categories seminar series.
