Abstract

I. I. V. Bobylev, "Rings over which each quasiinJective module is endoproJective," in: Fifth All-Union Symposium on the Theory of Rings, Algebras, and Modules, Abstracts of Reports, Novosibirsk (1982), p. 21. 2. I. Kaplansky, "Projective modules," Ann. Math., 68, No. 2, 373-377 (1958). 3. B. L. Osofsky, "Noninjective cyclic modules," Proc. Am. Math. Soc., 19, No. 6, 13831384 (1968). 4. C. Faith, Algebra: Rings, Modules, and Categories, Springer-Verlag (1973). 5. R. B. Warfield, "Exchange rings and decompositions of modules," Math. Ann., !99 , No. I, 31-36 (1972). 6. L. S. Levy, "Commutative rings whose homomorphic images are self-injectlve," Pac. J. .Math., 18, No. i, 149-153 (1966). 7. I. V. Bobylev, "Endoprojective dimension of modules," Sib. Mat. Zh., 16, No. 4, 663-683 (1975). 8. H. Bass, "Finitistic dimension and a homological generalization of semiprimary rings," Trans. Am. Math. Soc., 96, No. 3, 466-488 (1960). 9. B. L. Osofsky, "A generalization of quasi-Frobenius rings," J. Algebra, ~, No. 3, 373387 (1966). i0. R. Snider, "Rings whose modules are projective over endomorphism rings," Proc. Am. Math. Soc., 46, No. 2, 164-168 (1974).

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