MIXED INJECTIVE MODULES Page 1 Glasgow Math. J. 52A (2010) 111–120. C Glasgow
Mathematical Journal Trust 2010. doi:10.1017/S0017089510000182. MIXED INJECTIVE …

We introduce Rad-discrete and quasi-Rad-discrete modules as a proper generalization of
(quasi) discrete modules, and provide various properties of these modules. We prove that a …

Let R be a ring with identity and M is a unitary left R–module. M is called J–lifting module if
for every submodule N of M, there exists a submodule K of N such that ${\rm {M}}={\rm …

Let M be a right R-module and τ a preradical. We call M τ-H-supplemented if for every
submodule A of M there exists a direct summand D of M such that (A+ D)/D⊆ τ (M/D) and …

We establish an order-preserving bijective correspondence between the sets of coclosed
elements of some bounded lattices related by suitable Galois connections. As an …

We say that a module M is lifting if M is amply supplemented and every supplement
submodule of M is a direct summand. The module M is called cofinitely lifting if it is amply …

Morita系统环上的一致模和Hollow模 Page 1 第57卷第4期 吉林大学学报(理学版) Vol.57 No.4
2019年7月 JournalofJilinUniversity(ScienceEdition) July 2019 doi:10.13413/j.cnki.jdxblxb.2018320 …

In this work, hw-lifting modules, a special extension of h-lifting which is a further
generalization of lifting modules, are studied. Here, we observed that finite direct sum of hw …

A module M is said to be generalized N-projective (or N-dual ojective) if, for any
epimorphism g: N→ X and any homomorphism f: M→ X, there exist decompositions M …

‎ A module $ M $ is lifting if and only if $ M $ is amply supplemented and‎‎ every coclosed
submodule of $ M $ is a direct summand‎.‎ In this paper‎,‎ we are‎‎ interested in a generalization …