A Note on Restricted Weakly Primary Rings |
Received:July 23, 1990 |
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Fund Project:Project Supported by the Naturae Science Foundation of Liaoning Province. |
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Abstract: |
In this paper, we show that a commutative ring R without identity is a restricted weakly primary ring if and only if R is a ring in which each element is nilpotent or a ring without identity in which there is the unique proper prime ideal P and P does not properly contain any non-zero ideal of R. |
Citation: |
DOI:10.3770/j.issn:1000-341X.1992.04.018 |
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