Commutative rings all whose quotients over non-zero ideals are perfect rings are called almost perfect. Some basic results on these domains and their modules are obtained. Various examples of local almost perfect domains with different features are exhibited.
Almost perfect domains
BAZZONI, SILVANA;SALCE, LUIGI
2003
Abstract
Commutative rings all whose quotients over non-zero ideals are perfect rings are called almost perfect. Some basic results on these domains and their modules are obtained. Various examples of local almost perfect domains with different features are exhibited.
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