BOLETIN DE MATEMATICAS, vol.20, no.1, pp.51-62, 2013 (ESCI)
Let R be an associative ring with identity. A right Rmodule M is called generalized principally quasiBaer if for any m ? M, rR(m R) is left s unital as an ideal of R and the ring R is said to be right (left) generalized principally quasiBaer if R is a generalized principally quasiBaer right (left) Rmodule. In this paper, we investigate properties of generalized principally quasiBaer modules and right (left) generalized principally quasiBaer rings.