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- W211330257 abstract "Let B be a ring with 1, G a nite automorphism group of B, C the center of B, B the set of elements in B xed under each element in G. B G a skew group ring in which the multiplication is given by gb = g(b)g for b 2 B and g 2 G. Assume C is a Galois algebra with Galois group GjC = G. Two correspondence theorems are given between some sets of separable extensions in the skew group ring B G. Moreover, a su cient and necessary condition is given for a subring S of B over B such that S = B for some subgroup K of G. Consequently, a correspondence is established between the set of subgroups of G and a set of subrings of B over B." @default.
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- W211330257 date "2000-11-01" @default.
- W211330257 modified "2023-09-26" @default.
- W211330257 title "SOME CORRESPONDENCES FOR A CENTER GALOIS EXTENSION" @default.
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