Grothendieck groups of invariant ring: linear actions of finite groups.
Grothendieck ring of quantum double of finite groups
Let be a group algebra, and its quantum double. We first prove that the structure of the Grothendieck ring of can be induced from the Grothendieck ring of centralizers of representatives of conjugate classes of . As a special case, we then give an application to the group algebra , where is a field of characteristic and is a dihedral group of order .
Groupe des classes de l'algèbre d'un groupe métacyclique.
Groupes de Whitehead de groupes algébriques simples sur un corps
Hereditary orders
-theory and stable algebra
K2 of p-Adic Group Rings of Abelian p-Groups.
L’espace classifiant de la -théorie algébrique
Localisation de formes quadratiques
Localisation de formes quadratiques. II
Logarithmic Descriptions of K1' (Zp G) and Classgroups of Symmetric Groups.
L-Theory and the Arf Invariant.
Modules projectifs sur un ordre
Multirelative -theory and axioms for the -theory of rings.
On K2 of Finite Dimensional Division Algebras Over Arithmetical Fields.
On Prime Ideals in Representation Rings.
On Signatures of Green Functors.
On stable K-theory and topological Hochschild homology.
On the Burnside ring and stable cohomotopy of a finite group.
On the Classification of Hermitian Forms. III. Complete Semilocal Rings.