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On Near Pseudo-Valuation Rings and Their Extensions”

Yıl 2009, Cilt: 6 Sayı: 6, 0 - 0, 01.12.2009

Corrigendum To

Öz

Example 4. Let R = Z(p). This is in fact a discrete valuation domain, and therefore, its maximal ideal P = pR is strongly prime. But pR[x] is not strongly prime in R[x] because it is not comparable with xR[x] (so the condition of being

Yıl 2009, Cilt: 6 Sayı: 6, 0 - 0, 01.12.2009

Corrigendum To

Öz

Toplam 0 adet kaynakça vardır.

Ayrıntılar

Diğer ID JA92FD96EP
Bölüm Makaleler
Yazarlar

Corrigendum To Bu kişi benim

Yayımlanma Tarihi 1 Aralık 2009
Yayımlandığı Sayı Yıl 2009 Cilt: 6 Sayı: 6

Kaynak Göster

APA To, C. (2009). On Near Pseudo-Valuation Rings and Their Extensions”. International Electronic Journal of Algebra, 6(6).
AMA To C. On Near Pseudo-Valuation Rings and Their Extensions”. IEJA. Aralık 2009;6(6).
Chicago To, Corrigendum. “On Near Pseudo-Valuation Rings and Their Extensions””. International Electronic Journal of Algebra 6, sy. 6 (Aralık 2009).
EndNote To C (01 Aralık 2009) On Near Pseudo-Valuation Rings and Their Extensions”. International Electronic Journal of Algebra 6 6
IEEE C. To, “On Near Pseudo-Valuation Rings and Their Extensions””, IEJA, c. 6, sy. 6, 2009.
ISNAD To, Corrigendum. “On Near Pseudo-Valuation Rings and Their Extensions””. International Electronic Journal of Algebra 6/6 (Aralık 2009).
JAMA To C. On Near Pseudo-Valuation Rings and Their Extensions”. IEJA. 2009;6.
MLA To, Corrigendum. “On Near Pseudo-Valuation Rings and Their Extensions””. International Electronic Journal of Algebra, c. 6, sy. 6, 2009.
Vancouver To C. On Near Pseudo-Valuation Rings and Their Extensions”. IEJA. 2009;6(6).