We study the class of almost uniserial rings as a straightforward common generalization of
left uniserial rings and left principal ideal domains. A ring R is called almost left uniserial if …

As a generalization of right p-injective rings, we introduce the notion of right Jcp-injective
rings, ie for any right nonsingular element c of R and any right R-homomorphism g: cR→ R …

In this article, several characterizations of certain classes of rings via FC-purity and I-purity
are considered. Among others results, it is shown that every I-pure injective left R-module is …

Let be a ring. A right-module is called SAS--injective (where is any right-module) if every
right-homomorphism from a semiartinian small right submodule of into extends to. A ring is …

P. VAMOS [11] has defned and studied'finitely embedded modules' as the dual of'finitely
generated modules'. JANS [4] called them as co finitely generated modules and defined a …

A right R-module N is called pseudo M-injective if for any submodule A of M, every
monomorphism from A to N, can be extended to a homomorphism from M to N. Module M is …

A ring A is a completely integrally closed right A-module if and only if the maximal right ring
of quotients Q max (A) of A is an injective right A-module and A is a right completely …

Let R be a ring with identity and M be an R-module with unity. In this paper we introduce the
notion of C-coretractable modules. Some basic properties of this class of modules are …

A module M is said to be weakly N-projective if it has a projective cover π: P (M)↠ M and for
each homomorphism: P (M)→ N there exists an epimorphism σ: P (M)↠ M such that (kerσ) …

Pseudo injectivity is a generalization of quasi injectivity. In this paper; certain properties of M-
pseudo-injective modules, essentially pseudo injective modules and essentially pseudo …