An R-module F is called closed (neat) projective if, for every closed (neat) submodule L of
every R-module M, every homomorphism from F to M/L lifts to M. In this paper, we study …

R is called a right WV-ring if each simple right R-module is injective relative to proper cyclics.
If R is a right WV-ring, then R is right uniform or a right V-ring. It is shown that a right WV-ring …

A module M is called a CS-module if every submodule of M is essential in a direct summand
of M. A ring R is called CS-semisimple if every right R-module is CS. For a ring R, we show …

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In this paper, we introduce the concept of p-semisimple modules. We prove that a
multiplication reduced module is p-semisimple if and only if it is a Baer module. We show …

The existence of a well-behaved dimension of a finite von Neumann algebra (see Lück, J
Reine Angew Math 495: 135–162, 1998) has lead to the study of such a dimension of finite …

Let M be a right R-module. It is shown that M is a locally Noetherian module if every finitely
generated module in σ [M] is a direct sum of a projective module and a CS-module …

Conditions which generalize injective modules and which relate to this notion are presented
in this chapter. The notions of extending, quasi-continuous and continuous modules are …

A ring R is called a right WV-ring if each simple right R-module is injective relative to proper
cyclics. A right WV-ring which is not a right V-ring is called a right strictly WV-ring. A right …