Pages that link to "Item:Q1222203"
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The following pages link to \(D+M\) constructions with general overrings (Q1222203):
Displaying 26 items.
- Various Facets of Rings Between<i>D</i>[<i>X</i>] and<i>K</i>[<i>X</i>] (Q4807594) (← links)
- Sur quelques propriétés des sous-anneaux de la forme D+I d''un anneau intègre (Q4851948) (← links)
- Classes of<i>d + m</i>rings defined by homological conditions (Q4874745) (← links)
- THE GENERALIZED TOTAL GRAPH OF A COMMUTATIVE RING (Q4923183) (← links)
- (Q4984886) (← links)
- GENERALIZED RSA CIPHER AND DIFFIE-HELLMAN PROTOCOL (Q5020309) (← links)
- Strongly ϕ-n-irreducible ideals (Q5046105) (← links)
- UMT-domains: A Survey (Q5119691) (← links)
- The<i>ϕ</i>-Krull dimension of some commutative extensions (Q5131748) (← links)
- Noetherian domains in which every ideal is isomorphic to a trace ideal (Q5133849) (← links)
- Note on non-<i>D</i>-rings (Q5228898) (← links)
- Overrings as Intersections of Localizations of an Integral Domain (Q5245124) (← links)
- Nagata-like theorems for integral domains of finite character and finite t-character (Q5255741) (← links)
- About G-rings (Q5270017) (← links)
- Pullbacks of Arithmetical Rings (Q5423795) (← links)
- t-class semigroups of integral domains (Q5459213) (← links)
- The (<b><i>n</i></b>,<b><i>d</i></b>)-Krull Property over Domains Arising from Pullbacks (Q5481661) (← links)
- Domains whose ideals meet a universal restriction (Q5879280) (← links)
- The \(A+ XB[X]\) and \(A+ XB[[X]]\) constructions from \(GCD\)-domains (Q5935969) (← links)
- Nil-ideals, \(J\)-ideals and their generalizations in commutative rings (Q6067057) (← links)
- Ideal containment in commutative rings (Q6168147) (← links)
- On the Jacobson unit-like rings (Q6200862) (← links)
- Note on \(UN\)-rings (Q6554986) (← links)
- Core of an ideal in Prüfer domains (Q6564634) (← links)
- Matlis' semi-regularity and semi-coherence in trivial ring extensions: a survey (Q6622127) (← links)
- Rings in which every S-finitely presented ideal is finitely presented (Q6645821) (← links)
