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- W2020164985 abstract "Let α be a partial action, having globalization, of a finite group G on a unital ring R. Let R α denote the subring of the α-invariant elements of R and C R (R α ) the centralizer of R α in R. In this paper we will show that there are one-to-one correspondences among sets of suitable separable subalgebras of R, R α and C R (R α ). In particular, we extend to the setting of partial group actions similar results due to DeMeyer [Some notes on the general Galois theory of rings, Osaka J. Math.2 (1965) 117–127], and Alfaro and Szeto [On Galois extensions of an Azumaya algebra, Commun. Algebra25 (1997) 1873–1882]." @default.
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- W2020164985 date "2011-10-01" @default.
- W2020164985 modified "2023-10-18" @default.
- W2020164985 title "GALOIS CORRESPONDENCES FOR PARTIAL GALOIS AZUMAYA EXTENSIONS" @default.
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- W2020164985 doi "https://doi.org/10.1142/s0219498811004999" @default.
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