论文信息 - A generalization of CS-modules - 字舞流文

A generalization of CS-modules

Let R be a ring and M a right R-module. The module M is a CS-module or satifies (C1) if every submodule is essential in a direct summand of M. In this note we investigate two generalizations of CS-modules.

A. Harmanci | Cesim Çelik | Patrick F. Smith | Patrick F. Smith

[1] N. Dung,et al. On semi-artinian V-modules , 1992 .

[2] W. Xue,et al. On quasi-perfect rings , 1991 .

[3] M. Yousif,et al. CS-Modules with ACC or DCC on essential submodules , 1991 .

[4] Saad H. Mohamed,et al. Continuous and Discrete Modules , 1990 .

[5] Patrick F. Smith. Modules with many direct summands , 1990 .

[6] Patrick F. Smith,et al. CS-modules and weak CS-modules , 1990 .

[7] Bruno J. Müller,et al. Extending modules over commutative domains , 1988 .

[8] I. Musson. INJECTIVE MODULES FOR GROUP RINGS OF POLYCYCLIC GROUPS II , 1980 .

[9] E. Armendariz. Rings with dcc on essential left ideals , 1980 .

[10] C. R. Hajarnavis,et al. Rings with chain conditions , 1980 .

[11] Bo Stenström,et al. Rings of Quotients: An Introduction to Methods of Ring Theory , 1975 .

[12] Frank W. Anderson,et al. Rings and Categories of Modules , 1974 .

[13] K. Goodearl. Singular torsion and the splitting properties , 1972 .

[14] P. Griffith. Infinite abelian group theory , 1970 .

[15] László Fuchs,et al. Infinite Abelian groups , 1970 .

[16] J. Jans. On Co‐Noetherian Rings , 1969 .

[17] R. Nunke. On direct products of infinite cyclic groups , 1962 .