Generalized \(p\)-rings
A ring \(R\) of characteristic \(p\), where \(p\) is prime, is called a generalized \(p\)-ring if \((x-x^p)(y-y^p)=0\), for all \(x,y\in R\). This notion is a generalization of Boolean-like rings, \(p\)-rings and Boolean rings. In this paper, the authors investigate properties of generalized \(p\)-rings.
scientific article; zbMATH DE number 1406307
scientific article