All rings are commutative with 1= 0, and all modules are unital. The purpose of this paper is
to investigate the concept of 2-absorbing primary submodules generalizing 2-absorbing …

Let R be a commutative ring and M an R-module. A submodule N of M is said to be almost S-
2-absorbing, where S is a given multiplicatively closed subset of R, if (N: RM)∩ S= φ and …

Let M be a module over a commutative ring R with non-zero identity. A proper sub-module N
of M is called weakly almost generalized 2-absorbing (denoted by WAG2-absorbing) sub …

Let R be a commutative ring with identity and M be an R-module. A non-zero submodule N
of M is said to be a weakly second submodule if rsN⊆ K, where r, s∈ R and K is a …

Assume that M is an R-module where R is a commutative ring. A proper submodule N of M is
called a weakly 2-absorbing primary submodule of M if $0 {\neq} abm {\in} N $ for any $ a, b …

Let R be a commutative ring with identity and let M be a unitary R-module. A proper
submodule N of an R-module M will be called almost 2-absorbing submodule if a, b∈ R and …

Let R be a commutative ring with identity, and let n> 1 be an integer. A proper submodule N
of an R-module M will be called 2-absorbing [resp. n-weakly prime], if r; s 2 R and x 2 M with …

Let $ R $ be a commutative ring with 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\lbrace …

Let R be a commutative ring with non-zero identity and M be a unitary R-module. Let (M) be
the set of all submodules of M, and φ:(M)→(M)∪{∅} be a function. We say that a proper …

Let ℋ be a moduleover a commutativering 𝑅 with identity. Before studying the notion of
Strongly Pseudo Nearly Semi-2-Absorbing submodule, where a propersubmodule ℱ of an 𝑅 …