The following pages link to Pseudo-valuation rings (Q2785914):
Displaying 29 items.
- Zero-divisors and zero-divisor graphs of power series rings (Q310474) (← links)
- Pseudo-valuation modules (Q331585) (← links)
- Universal mapping properties of some pseudovaluation domains and related quasilocal domains (Q884168) (← links)
- Polynomial rings over pseudovaluation rings. (Q925447) (← links)
- Pseudo-valuation rings and \(C(X)\) (Q1655810) (← links)
- Amalgamated algebras issued from \(\phi\)-chained rings and \(\phi\)-pseudo-valuation rings (Q2245934) (← links)
- Maximal non \(\phi \)-chained rings and maximal non chained rings (Q2311969) (← links)
- Pseudo valuation rings (Q2764640) (← links)
- Some results about proper overrings of pseudo-valuation domains (Q2801844) (← links)
- A Sufficient Condition for a Minimal Ring Extension to Be an Overring (Q3435923) (← links)
- On the Zero-Divisor Graph of a Ring (Q3525203) (← links)
- (Q3537592) (← links)
- On divided commutative rings (Q4236951) (← links)
- On comparability of ideals of commutative rings (Q4395713) (← links)
- (Q4613763) (← links)
- Strongly primary ideals in rings with zero-divisors (Q4992625) (← links)
- Maximal non-Prüfer and maximal non--Prüfer rings (Q5061605) (← links)
- Maximal non-ϕ-pseudo-valuation rings (Q5070891) (← links)
- Graded pseudo-valuation domains (Q5119183) (← links)
- On pseudo 2-prime ideals and almost valuation domains (Q5162250) (← links)
- Trivial extensions satisfying certain valuation-like properties (Q5227784) (← links)
- ON 𝜙-PSEUDO-KRULL RINGS (Q5859535) (← links)
- Pseudo-algebraically closed rings (Q5947077) (← links)
- (Q6044678) (← links)
- Generators of negacyclic codes over \(\mathbb{F}_p[u, v]/\langle u^2, v^2, uv, vu\rangle\) of length \(p^s\) (Q6563149) (← links)
- On a weak version of \(S\)-Noetherianity (Q6608210) (← links)
- Amalgamation extension in commutative ring theory: a survey (Q6622138) (← links)
- Graded pseudo-valuation rings (Q6654977) (← links)
- A generalization of conducive domains (Q6655019) (← links)
