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• W4310297568 endingPage "2063" @default.
• W4310297568 startingPage "2045" @default.
• W4310297568 abstract "Let D be an integral domain with quotient field K, X be an indeterminate over D, K[X] be the polynomial ring over K, n≥2 be an integer, K[θ]=K[X]/(Xn), where θ=X+(Xn), and Rn=D+θK[θ], i.e, Rn={f+(Xn)∈K[X]/(Xn)|f(0)∈D}. Then Rn is a subring of K[θ] with total quotient ring K[θ]. In this paper, we study several ring-theoretic properties of Rn, with a focus on Prüfer rings and Prüfer v-multiplication rings (PvMRs). For example, we show when Rn is a Prüfer ring, a Bézout ring, a PvMR, or a GCD ring." @default.
• W4310297568 created "2022-11-30" @default.
• W4310297568 creator A5020779968 @default.
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• W4310297568 date "2022-11-26" @default.
• W4310297568 modified "2023-09-29" @default.
• W4310297568 title "Prüfer rings in a certain pullback" @default.
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• W4310297568 doi "https://doi.org/10.1080/00927872.2022.2149766" @default.
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