A Module M is called cofinite J-Supplemented Module if for every cofinite submodule L of M,
there exists a submodule N of M such that M= L+ N with main properties of cof-J …

Finitely g-Supplemented Modules Page 1 Conference Proceeding Science and Technology,
3(1), 2020, 82–86 Conference Proceeding of 3rd International E-Conference on Mathematical …

Cofinitely eg-Supplemented Modules Page 1 Conference Proceeding Science and Technology,
3(1), 2020, 77–81 Conference Proceeding of 3rd International E-Conference on Mathematical …

Let M be a right R-module. We call MH-cofinitely supplemented if for every cofinite
submodule A of M (ie the factor module M/A is finitely generated) there exists a direct …

Let M and X be R-modules. We define the X--supplemented modules via the class  B
(M, X) as a generalization of-supplemented modules. We show that any finite direct sum …

An R-module M is called ET-H-supplemented module if for each submodule X of M, there
exists a direct summand D of M, such that T⊆ X+ K if and only if T⊆ D+ K, for every …

Let M be an R− module. If every cofinite essential submodule of M has a g-supplement in M,
then M is called a cofinitely essential g-supplemented (or briefly cofinitely eg-supplemented) …

In this study we give simple different properties of generalized weakly δ-supplemented
modules that characterized in [7]. And we also define generalized δ-coclosed submodule of …

Let M be an R− module. If every cofinite essential submodule of M has a weak supplement
in M, then M is called a cofinitely weak essential supplemented (or briefly cwe …

Let M be an R− module. If every essential submodule of M has a g-supplement in M, then M
is called an essential g-supplemented (or briefly, eg-supplemented) module. If every …