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- W2077683709 abstract "(mod 1). Consequences of this definition were considered in Mollin [22], which is a successor to the general Galois case introduced in Mollin [21]. Green- field [7] also studied U,(K) from a more abstract perspective based on the model in [21]. The relationship between S(K) and U(K) has received much attention by Mollin [11&17]. Recently DeMeyer and Mollin [4] introduced the concept of the Schur group of a commutative ring. This fur- nished a natural generalization of the usual notion of the Schur group. Further work in this direction may be found in DeMeyer and Mollin [S] and Mollin [18]. It is quite natural therefore to ask whether the uniform distribution group generalizes to the commutative ring case even though we do not have the notion of a Hasse invariant over a ring. In this paper we introduce the uniform distribution group U(R) over a commutative ring" @default.
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- W2077683709 date "1987-06-01" @default.
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- W2077683709 title "The uniform distribution group of a commutative ring" @default.
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- W2077683709 doi "https://doi.org/10.1016/0021-8693(87)90131-1" @default.
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