A module M is called⊕-cofinitely supplemented if for every cofinite submodule N, there is a
direct summand K of M such that M= K+ N and K∩ N «K. If M is⊕-cofinitely supplemented …

Let R be a ring and M a right R‐module. In this note, we show that a quotient of an⊕‐
cofinitely supplemented module is not in general⊕‐cofinitely supplemented and prove that if …

Let R be a ring and M a right R-module. M is called⊕-cofinitely supplemented if every
submodule N of M with M/N finitely generated has a supplement that is a direct summand of …

Let $ R $ be a ring and $ M $ a right $ R $-module. $ M $ is called $\oplus $-cofinitely
supplemented if every submodule $ N $ of $ M $ with $\frac {M}{N} $ finitely generated has a …

Let R be a ring and M a right R-module. M is called cofinitely H-supplemented if for every
cofinite submodule A of M there is a direct summand A′ of M such that A+ X= M holds if and …

In this paper it is shown that a factor module of an ⊕-co-coatomically supplemented module
is not in general ⊕-co-coatomically supplemented. If M is ⊕-co-coatomically supplemented …

A module $ M $ is called $ emph {H} $-cofinitely supplemented if for every cofinite
submodule $ E $(ie $ M/E $ is finitely generated) of $ M $ there exists a direct summand $ D …

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 …

A module M is called H-co nitely supplemented if for every co nite submodule A of M there
exists a direct summand D of M such that M= A+X holds if and only if M= D+ X. In this paper …

All rings R are associative with unity and all R-modules M are unital right R-modules. A
submodule N of a module M is called cofinite if M/N is finitely generated. A module M is …