MİMAR SİNAN GÜZEL SANATLAR ÜNİVERSİTESİ BİLİMSEL ARAŞTIRMA BİRİMİ
2019-28
We prove that the Scott module whose vertex is isomorphic to a direct product of a generalized quaternion $2$-group and a cyclic $2$-group is Brauer indecomposable. This result generalizes similar results which are obtained for abelian, dihedral, generalized quaternion, semidihedral and wreathed $2$-group vertices.
2019-28
Primary Language | English |
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Subjects | Mathematical Sciences |
Journal Section | Mathematics |
Authors | |
Project Number | 2019-28 |
Publication Date | October 15, 2021 |
Published in Issue | Year 2021 Volume: 50 Issue: 5 |