论文信息 - Direct sums of quasi-injective modules, injective covers, and natural classes - 字舞流文

Direct sums of quasi-injective modules, injective covers, and natural classes

Yiqiang Zhou | S. Page

[1] B. Osofsky,et al. Cyclic modules whose quotients have all complement submodules direct summands , 1991 .

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

[3] S. Rizvi,et al. On continuous and singular modules , 1990 .

[4] J. Ahsan,et al. Rings all of whose torsion quasi-injective modules are injective , 1984, Glasgow Mathematical Journal.

[5] J. Ahsan,et al. Torston free injective covers , 1984 .

[6] E. Enochs. Injective and flat covers, envelopes and resolvents , 1981 .

[7] V. Camillo. Modules whose quotients have finite Goldie dimension. , 1977 .

[8] K. Goodearl. Ring Theory: Nonsingular Rings and Modules , 1976 .

[9] M. Teply. Torsion-free covers II , 1976 .

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

[11] T. Cheatham. Finite dimensional torsion free rings , 1971 .

[12] K. Fuller. On direct representations of quasi-injectives and quasi-projectives , 1969 .

[13] B. Osofsky. Noninjective cyclic modules , 1968 .

[14] B. Osofsky. Rings all of whose finitely generated modules are injective. , 1964 .