Simion Breaz

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20142023

most citedRings in which every element is either a sum or a difference of a nilpotent and an idempotent

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math.AC2014

A Baer-Kaplansky theorem for modules over principal ideal domains

Simion Breaz

We will prove that if $G$ and $H$ are modules over a principal ideal domain $R$ such that the endomorphism rings $End_{R} (R \oplus G)$ and $End_{R} (R \oplus H)$ are iso…