Let R be an associative ring with identity and let M be a left R-module. As a generalization of
µ-semiregular modules, we introduce an F-µ-semiregular module. Let F be a submodule of …

Let R be an associative ring with identity and let M be a left R-module. As a generalization of
μ-semiregular modules, we introduce an F-μ-semiregular module. Let F be a submodule of …

Let R be an associative ring with identity and let M be right R-module M is called μ-semi
hollow module if every finitely generated submodule of M is μ-small submodule of M The …

We introduced and studied GF-regular modules as a generalization of π-regular rings to
modules as well as regular modules (in the sense of Fieldhouse). An R-module M is called …

We introduced and studied 𝐺𝐹-regular modules as a generalization of 𝜋-regular rings to
modules as well as regular modules (in the sense of Fieldhouse). An 𝑅-module 𝑀 is called …

Let R be any ring with identity and let M be aunitary left R-module The aim of this paper is to
introduce G-𝑅𝑎𝑑µ-semiregular module as a generalization of µ-semiregular module, M is …

Throughout this note. R is commutative ring with identity and M is a unitary R-module. In this
paper, we introduce the concept of quasi J-pure submodules as a generalization of quasi …

In this article, we introduce the notion of strongly 𝜋-regular module which is a generalization
of von Neumann regular module in the sense [13]. Let 𝐴 be a commutative ring with 1≠ 0 …

Let R be a commutative ring with non-zero identity and M be a unitary R-module. Let S (M)
be the set of all submodules of M and ${\phi}: S (M){\rightarrow} S (M){\cup}\{{\emptyset}\} …

In this article, we introduce the notion of strongly π-regular module which is a generalization
of von Neumann regular module in the sense [13]. Let A be a commutative ring with 1≠ 0 …