Pages that link to "Item:Q3619845"
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The following pages link to <i>w</i>-Divisoriality in Polynomial Rings (Q3619845):
Displaying 20 items.
- Integral domains of finite \(t\)-character (Q405916) (← links)
- On some classes of integral domains defined by Krull's \(a.b.\) operations (Q661860) (← links)
- Star operations on Prüfer \(v\)-multiplication domains (Q906298) (← links)
- Local rings of minimal length (Q1008746) (← links)
- On the divisorial spectrum of a noetherian domain (Q1035666) (← links)
- \(w\)-divisorial domains (Q1770479) (← links)
- \(FT\)-domains and Gorenstein Prüfer \(v\)-multiplication domains (Q2236798) (← links)
- Ten Problems on Stability of Domains (Q2949001) (← links)
- Wedderburn polynomials over division rings, II (Q3517564) (← links)
- Polynomials Annihilating the Witt Ring (Q4340571) (← links)
- (Q4395589) (← links)
- Divisorial domains (Q4486734) (← links)
- Note on the divisoriality of domains of the form $k[[X^{p}, X^{q}]]$, $k[X^{p}, X^{q}]$, $k[[X^{p}, X^{q}, X^{r}]]$, and $k[X^{p}, X^{q}, X^{r}]$ (Q4633082) (← links)
- Unique factorization property of non-unique factorization domains (Q4988226) (← links)
- <i>w</i>-Stability and Clifford<i>w</i>-Regularity of Polynomial Rings (Q5245110) (← links)
- Nagata-like theorems for integral domains of finite character and finite t-character (Q5255741) (← links)
- Graded integral domains in which each nonzero homogeneous t-ideal is divisorial (Q5376497) (← links)
- Ideal factorization in strongly discrete independent rings of Krull type (Q5879285) (← links)
- Divided powers in the Witt ring of symmetric bilinear forms (Q6156900) (← links)
- Ideal factorization in strongly discrete independent rings of Krull type. II (Q6635524) (← links)
