Let there be a left-unitary Module over ring R which has identity called K. In this paper, we
presented an introduction to the idea of T-hollow-lifting Module. An R-Module K is T-hollow …

Let S be a unitary left module over a ring ℝ with 1. In this paper, we introduced the concept
of T-semihollow-lifting module as follows, an T-module F is T-semihollow-lifting if for each …

Let R be an arbitrary ring with identity and let M be a left R-module. In this paper, I introduce
a class of modules analogous to that of principally lifting modules. The module M is called …

المعممة - مقاسات الرفع المجوفه Generalized-hollow lifting modules Page 1 Hasan Iraqi Journal
of Science, 2016, Vol. 57, No.3B, pp:2089-2093 _______________________________ *Email …

Let R be a ring with identity and Q be a unitary left Module over R. In this paper, we
introduced the concept of p-semi hollow-lifting Module as generalization of semi hollow …

Let R be a commutative ring with identity, and W be a unitary left R-module. In this paper we,
introduce and study a new class of modules called pure hollow (Prhollow) and pure-lifting …

Let $ R $ be any ring and let $ M $ be any right $ R $-module. $ M $ is called hollow-lifting if
every submodule $ N $ of $ M $ such that $ M/N $ is hollow has a coessential submodule …

A module M over a ring R is called hollow-lifting if every submodule N of M with M/N hollow
contains a direct summand K of M such that N/K is a small submodule of M/K. It is known that …

Let R be a ring with identity and let M be a left R-module. M is called µ-lifting modulei f for
every sub module A of M, There exists a direct summand D of M such that M= D⊕ D', for …

Let R be any ring with identity, and let M be a unitary left R-module. A submodule K of M is
called generalized coessential submodule of N in M, if (N)/K⊆[Rad] _g (M/K). A module M is …