Pages that link to "Item:Q2847627"
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The following pages link to The ring \(D+XD_S[X]\) and \(t\)-splitting sets (Q2847627):
Displaying 28 items.
- Valuation ideals and primary \(w\)-ideals (Q335360) (← links)
- Nagata-like theorems for almost Prüfer \(v\)-multiplication domains (Q382788) (← links)
- On \(S\)-strong Mori domains (Q404247) (← links)
- Integral domains of finite \(t\)-character (Q405916) (← links)
- The \(D + E[\varGamma^*]\) construction from Prüfer domains and GCD-domains (Q650852) (← links)
- Almost splitting sets in integral domains. II (Q856355) (← links)
- Arithmetic properties in pullbacks (Q876349) (← links)
- Prüfer \(v\)-multiplication domains and related domains of the form \(D+D_S[\varGamma ^{*}]\) (Q975113) (← links)
- \(t\)-splitting sets in integral domains. (Q1420630) (← links)
- UMT-domain property in pullbacks of graded integral domains (Q1734058) (← links)
- Generalized Krull domains and the composite semigroup ring \(D+E[\Gamma^{\ast}]\) (Q1758417) (← links)
- t-splitting multiplicative sets of ideals in integral domains (Q1772256) (← links)
- Almost splitting sets in integral domains (Q1772258) (← links)
- Graded integral domains and Nagata rings (Q2438895) (← links)
- Unique representation domains. II. (Q2457282) (← links)
- Homogeneous splitting sets of a graded integral domain (Q2488317) (← links)
- The \(A + X B [X]\) construction from Prüfer \(v\)-multiplication domains (Q2515619) (← links)
- Open Problems in Commutative Ring Theory (Q2949011) (← links)
- (Q4691154) (← links)
- t-SPLITTING SETS S OF AN INTEGRAL DOMAIN D SUCH THAT D<sub>S</sub>IS A FACTORIAL DOMAIN (Q5016347) (← links)
- On super <i>v</i>-domains (Q5061599) (← links)
- UMT-domains: A Survey (Q5119691) (← links)
- ES-<i>w</i>-stability (Q5153807) (← links)
- A General Theory of Splitting Sets (Q5719295) (← links)
- ALMOST SPLITTING SETS S OF AN INTEGRAL DOMAIN D SUCH THAT D<sub>S</sub>IS A PID (Q5863354) (← links)
- Ideal factorization in strongly discrete independent rings of Krull type (Q5879285) (← links)
- Almost GCD domains of finite \(t\)-character. (Q5958859) (← links)
- The construction <i>D</i> + <i> XD <sub>S</sub> </i> [ <i>X</i> ] and <i>G</i> -Prüfer domains (Q6164551) (← links)