Commutative reduced filial rings
Abstract
A ring \(R\) is filial when for every \(I\), \(J\), if \(I\) is an ideal of \(J\) and \(J\) is an ideal of \(R\) then \(I\) is an ideal of \(R\). Several characterizations and results on structure of commutative reduced filial rings are obtained.
Keywords
ideal, filial ring, reduced ring
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