http://dx.doi.org/10.4153/CMB-2000-043-7
Canad. Math. Bull. 43(2000), 362-367
Published:2000-09-01 Printed: Sep 2000
Features coming soon:
Citations (via CrossRef)
Tools:
Search Google Scholar:
Abstract
In this paper, we determine some sufficient conditions for an $A +
XB[X]$ domain to be an HFD. As a consequence we give new examples
of HFDs of the type $A + XB[X]$.
| MSC Classifications: |
13A05, 13B30, 13F15, 13G05 show english descriptions
Divisibility; factorizations [See also 13F15] Rings of fractions and localization [See also 16S85] Rings defined by factorization properties (e.g., atomic, factorial, half-factorial) [See also 13A05, 14M05] Integral domains
13A05 - Divisibility; factorizations [See also 13F15] 13B30 - Rings of fractions and localization [See also 16S85] 13F15 - Rings defined by factorization properties (e.g., atomic, factorial, half-factorial) [See also 13A05, 14M05] 13G05 - Integral domains
|
© Canadian Mathematical Society, 2013
|