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- W1981121175 abstract "Swan’s paper, “On Seminormality” neatly characterizes commutative reduced steadfast rings as the reduced rings which are p-seminormal for all p [lo]. Swan conjectured that R, a commutative ring, is steadfast iff Rred is steadfast. Rred = R/N, where N is the ideal of nilpotents of R. It is the purpose of this note to prove this result and to similarly extend some results of Greither on R-algebras in one variable.’ A general lifting theorem is employed which may be of independent interest. All rings are commutative with 1." @default.
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- W1981121175 date "1983-08-01" @default.
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- W1981121175 title "A postscript on steadfast rings and R-algebras in one variable" @default.
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- W1981121175 doi "https://doi.org/10.1016/0021-8693(83)90234-x" @default.
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