Units of some group algebras of non-Abelian groups of order 24 over any finite field of characteristic 3.
Recently considerable research has been done concerning the description of the structure of the group of normalized units \(V(FG)\) in case \(G\) is a finite group with a nontrivial \(p\)-Sylow subgroup and \(F\) is a finite field of prime characteristic \(p\), such as by \textit{J. Gildea} [Int. Electron. J. Algebra 9, 220-227 (2011; Zbl 1253.16036)]. The author here treats the case when \(G\) is one the nine nonabelian groups of order 24 with a normal 3-Sylow subgroup and \(p\) equals 3.
scientific article; zbMATH DE number 6098609