Jonathan Lamar
Published 2016-12-20Version 1
The set of supercharacter theories of a fixed group $G$ forms a natural lattice. An open question in the study of supercharacter theories is to classify this lattice, and to date, this has only been done for the cyclic groups $\mathbb{Z}_n$. In this paper, we classify the supercharacter theory lattice of the dihedral groups $D_{2n}$ in terms of their cyclic subgroups of rotations.
Stiefel-Whitney Classes Of Representations Of Dihedral Groups
Induction and restriction on representations of dihedral groups
Koszul Duality and Soergel Bimodules for Dihedral Groups
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