Some Remarks on Finitely Quasi-injective Modules

Abstract

Let R be a ring. A right R-module M is called finitely quasi-injective
if each R-homomorphism from a finitely generated submodule of M to M can be extended to an endomorphism of M. Some conditions under which finitely generated finitely quasi-injective modules are of finite Goldie Dimensions are given, and finitely generated finitely quasi-injective Kasch modules are studied.