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• W2059449871 startingPage "873" @default.
• W2059449871 abstract "A domain R is a maximal non-ACCP subring of its quotient field if and only if R is either a two-dimensional valuation domain with a DVR overring or a one-dimensional nondiscrete valuation domain. If R ⊂ S is a minimal ring extension and S is a domain, then (R,S) is a residually algebraic pair. If S is a domain but not a field, a maximal non-ACCP subring extension R ⊂ S is a minimal ring extension if (R,S) is a residually algebraic pair and R is quasilocal. Results with a similar flavor are given for domains R ⊂ S sharing a nonzero ideal, with applications to rings R of the form A + XB[X] or A + XB[[X]]. If R ⊂ S is a minimal ring extension such that R is a domain and S is not (R-algebra isomorphic to) an overring of R, then R satisfies ACCP if and only if S satisfies ACCP." @default.
• W2059449871 created "2016-06-24" @default.
• W2059449871 creator A5005840796 @default.
• W2059449871 creator A5055224616 @default.
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• W2059449871 date "2007-10-01" @default.
• W2059449871 modified "2023-09-26" @default.
• W2059449871 title "ON MAXIMAL NON-ACCP SUBRINGS" @default.
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• W2059449871 doi "https://doi.org/10.1142/s0219498807002545" @default.
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