Abstract
The notion of G-algebra equivalence for a group G is generalized from the setting of G-algebras over fields to G-algebras over commutative rings. This leads to a formulation of Turull's Brauer–Clifford group for separable G-algebras over commutative rings, and to connections with Fröhlich and Wall's equivariant Brauer group.
2000 Mathematics Subject Classification:
ACKNOWLEDGMENT
The work of the first author was supported by NSERC.
Notes
Communicated by S. Sehgal.