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References
- 1.J. Ahsan, “Rings all of whose cyclic modules are quasi-injective,”Proc. London Math. Soc.,27, 425–439 (1973).Google Scholar
- 2.J. Ahsan, “Onπ-injective modules,”Tamkang J. Math.,10, No. 2, 223–229 (1979).Google Scholar
- 3.J. Ahsan and E. Enochs, “Rings all of whose torsion quasi-injective modules are injective,”Glasgow Math. J.,25, No. 2, 219–227 (1984).Google Scholar
- 4.S. Alamelu, “On quasi-injective modules over Noetherian rings,”J. Indian Math. Soc.,39, No. 1–4, 121–130 (1975).Google Scholar
- 5.I. Al-Khassi and P. F. Smith, “Modules with chain conditions on superfluous submodules,”Commun. Algebra,19, No. 8, 2331–2351 (1991).Google Scholar
- 6.F. Anderson and K. Fuller,Rings and Categories of Modules, Springer, Berlin (1973).Google Scholar
- 7.P. Ara and J. K. Park, “On continuous semiprimary rings,”Commun. Algebra,19, 1945–1957 (1991).Google Scholar
- 8.K. I. Beidar, V. N. Latyshev, V. T. Markov, A. V. Mikhalev, L. A. Skornyakov, and A. A. Tuganbaev, “Associative rings,” In:Progress in Science and Technology: Series on Algebra, Topology, and Geometry. Itogi Nauki i Tekhn. VINITI, Vol. 22, All-Union Institute for Scientific and Technical Information, Akad. Nauk SSSR, Moscow (1985), pp. 3–116.Google Scholar
- 9.G. F. Birkenmeier, “On the cancellation of quasi-injective modules,”Commun. Algebra,4, No. 2, 101–109 (1976).Google Scholar
- 10.G. F. Birkenmeier, “Baer rings and quasi-continuous rings have a MDSN,”Pacific J. Math.,97, No. 2, 283–292 (1981).Google Scholar
- 11.A. K. Boyle, “Hereditary QI-rings,”Trans. Amer. Math. Soc.,192, 115–120 (1974).Google Scholar
- 12.A. K. Boyle, “Injectives containing no proper quasi-injective modules,”Commun. Algebra,4, No. 8, 775–785 (1976).Google Scholar
- 13.A. K. Boyle and K. R. Goodearl, “Rings over which certain modules are injective,”Pacific J. Math.,58, No. 1, 43–53 (1975).Google Scholar
- 14.K. A. Byrd, “Some characterizations of uniserial rings,”Math. Ann.,186, 163–170 (1970).Google Scholar
- 15.K. A. Byrd, “Rings whose quasi-injective modules are injective,”Proc. Amer. Math. Soc.,33, 235–240 (1972).Google Scholar
- 16.K. A. Byrd, “When are quasi-injectives injective,”Can. Math. Bull.,15, 599–600 (1972).Google Scholar
- 17.K. A. Byrd, “Right self-injective rings whose essential right ideals are two-sided,”Pacific. J. Math.,82, No. 1, 23–41 (1972).Google Scholar
- 18.A. Cailleau, “Quasi-injectivite de certains modules sur leur anneau d'endomorphismes,”Can. J. Math.,23, 811–815 (1971).Google Scholar
- 19.A. Cailleau and G. Renault, “Anneau associe a une somme directe infinie de modules quasi-injectifs,”Arch. Math.,21, 561–566 (1970/71).Google Scholar
- 20.V. P. Camillo and M. F. Yousif, “CS-modules with ACC or DCC on essential submodules,”Commun. Algebra,19, 655–662 (1991).Google Scholar
- 21.V. P. Camillo and M. F. Yousif, “Continuous rings with ACC on annihilators,”Can. Math. Bull.,34, 462–464 (1991).Google Scholar
- 22.N. Chaptal, “Sur les modules quasi-injectifs,”C. R. Acad. Sci. Paris,264, A173-A175 (1967).Google Scholar
- 23.A. W. Chatters and C. R. Hajarnavis, “Rings in which every complement right ideal is a direct summand,”Q. J. Math. Oxford,28, No. 109, 61–80 (1977).Google Scholar
- 24.A. W. Chatters and S. M. Khuri, “Endomorphism rings of modules over nonsingular CS-rings,”J. London Math. Soc.,21, No. 3, 434–444 (1980).Google Scholar
- 25.R. F. Damiano, “A left PCI ring is left Noetherian,”Proc. Amer. Math. Soc.,77, No. 1, 11–14 (1979).Google Scholar
- 26.N. V. Dung, D. V. Huynh, and R. Wisbauer, “Quasi-injective modules with ACC or DCC on essential submodules,”Arch. Math.,53, 252–255 (1989).Google Scholar
- 27.N. V. Dung and P. F. Smith, “Hereditary CS-modules,”Math. Scand.,71, 173–180 (1992).Google Scholar
- 28.N. V. Dung and P. F. Smith, “∑-CS-modules,”Commun. Algebra,22, 83–93 (1994).Google Scholar
- 29.C. Faith,Algebra: Rings, Modules, and Categories I, Springer, Berlin (1973).Google Scholar
- 30.C. Faith,Algebra II, Springer, Berlin (1976).Google Scholar
- 31.C. Faith, “On hereditary rings and Boyle's conjecture,”Arch. Math.,27, No. 2, 113–119 (1976).Google Scholar
- 32.C. Faith, “The maximal regular ideal of self-injective and continuous rings splits off,”Arch. Math.,44, 511–521 (1985).Google Scholar
- 33.C. Faith and Y. Utumi, “Quasi-injective modules and their endomorphism rings,”Arch. Math.,15, 166–174 (1964).Google Scholar
- 34.C. Faith and Y. Utumi, “Baer modules,”Arch. Math.,15, 266–270 (1964).Google Scholar
- 35.T. G. Faticoni, “On quasi-projective covers,”Trans. Amer. Math. Soc.,278, 101–113 (1983).Google Scholar
- 36.L. Fuchs, “On quasi-injective modules,”Ann. Sc. Norm. Sup. Pisa,23, 541–546 (1969).Google Scholar
- 37.L. Fuchs, “The cancellation property for modules,”Lect. Notes Math.,246, 191–212 (1972).Google Scholar
- 38.K. R. Fuller, “Relative projectivity and injectivity classes determined by simple modules,”J. London Math. Soc.,5, 423–431 (1972).Google Scholar
- 39.K. R. Fuller, “Rings of left invariant module type,”Commun. Algebra,6, 153–167 (1978).Google Scholar
- 40.K. R. Fuller and D. A. Hill, “On quasi-projective modules via relative projectivity,”Arch. Math.,21, 369–373 (1970).Google Scholar
- 41.S. C. Goel and S. K. Jain, “Semiperfect rings with quasi-projective left ideals,”Math. J. Okayama Univ.,19, No. 1, 39–43 (1976).Google Scholar
- 42.V. K. Goel and S. K. Jain, “π-Injective modules and rings whose cyclics areπ-injective,”Commun. Algebra,6, No. 1, 59–73 (1978).Google Scholar
- 43.V. K. Goel, S. K. Jain, and S. Singh, “Rings whose cyclic modules are injective or projective,”Proc. Amer. Math. Soc.,53, No. 1, 16–18 (1975).Google Scholar
- 44.J. S. Golan, “Characterization of rings using quasi-projective modules,”Israel J. Math.,8, 34–38 (1970).Google Scholar
- 45.J. S. Golan, “Characterization of rings using quasi-projective modules (II),”Proc. Amer. Math. Soc.,28, 237–243 (1971).Google Scholar
- 46.J. S. Golan, “Quasi-perfect modules,”Q. J. Math. Oxford,22, 173–182 (1971).Google Scholar
- 47.J. S. Golan, “Characterization of rings using quasi-projective modules (III),”Proc Amer. Math. Soc.,31, 401–408 (1972).Google Scholar
- 48.J. S. Golan and Z. Papp, “Cocritically nice rings and Boyle's conjecture,”Commun. Algebra,8, No. 18, 1775–1798 (1980).Google Scholar
- 49.K. R. Goodearl, “Direct sum properties of quasi-injective modules,”Bull. Amer. Math. Soc.,82, No. 1, 108–110 (1976).Google Scholar
- 50.J.-M. Goursaud and L. Jeremy, “Un anneaux regulier continu a gauche et ℵ0-continu a droite est continu,”C. R., Acad. Sci. Ser. A.,283, 807-A808 (1976).Google Scholar
- 51.V. E. Govorov, “Skew-injective modules,”Algebra Logika,2, No. 6, 21–49 (1963).Google Scholar
- 52.M. Harada, “Note on quasi-injective modules,”Osaka J. Math.,2, 351–356 (1965).Google Scholar
- 53.M. Harada, “Supplementary remarks on categories of indecomposable modules,”Osaka J. Math.,9, 49–55 (1972).Google Scholar
- 54.M. Harada, “On quasi-injective modules with a chain condition over a commutative ring,”Osaka J. Math.,9, 421–426 (1972).Google Scholar
- 55.M. Harada, “On modules with an extending property,”Osaka J. Math.,19, No. 1, 203–215 (1982).Google Scholar
- 56.M. Harada, “Self-mini-injective rings,”Osaka J. Math.,19, No. 3, 587–597 (1982).Google Scholar
- 57.M. Harada,Factor Categories with Applications to Direct Decomposition of Modules, Marcel Dekker, New York (1983).Google Scholar
- 58.M. Harada, “On maxi-quasi-projective modules,”J. Austral. Math. Soc.,35, 357–368 (1983).Google Scholar
- 59.M. Harada and T. Ishii, “On endomorphism rings of Noetherian quasi-injective modules,”Osaka J. Math.,9, 217–223 (1972).Google Scholar
- 60.M. Harada and K. Oshiro, “On an extending property of direct sums of uniform modules,”Osaka J. Math.,18, No. 3, 767–785 (1981).Google Scholar
- 61.A. Harmanci and P. F. Smith, “Finite direct sums of CS-modules,”Houston J. Math.,19, 523–532 (1993).Google Scholar
- 62.P. Herrmann, “Self-projective modules over valuation rings,”Arch. Math.,43, 332–339 (1984).Google Scholar
- 63.J. L. G. Hermandez and J. L. G. Pardo, “On endomorphism rings of quasi-proective modules,”Math. Z.,196, 87–108 (1987).Google Scholar
- 64.D. A. Hill, “Semiperfectq-rings,”Math. Ann.,200, 113–121 (1973).Google Scholar
- 65.D. A. Hill, “The structure of semilocal HQ rings,”J. London Math. Soc.,12, No. 2, 129–132 (1976).Google Scholar
- 66.D. A. Hill, “Decomposition theorems forq *-rings,”Can. Math. Bull.,23, No. 2, 155–160 (1980).Google Scholar
- 67.D. A. Hill, “Quasi-projective modules over hereditary Noetherian prime rings,”Osaka J. Math.,20, 767–777 (1983).Google Scholar
- 68.D. V. Huynh, “A right countably ∑-CS-ring with ACC or DCC on projective principal right ideals is left artinian and QF-3,”Trans. Amer. Math. Soc.,347, No. 8, 3131–3139 (1995).Google Scholar
- 69.D. V. Huynh and N. V. Sanh, “A right continuous right weakly SI-ring is semisimple,”Bull. Austral. Math. Soc.,51, 479–488 (1995).Google Scholar
- 70.D. V. Huynh and R. Wisbauer, “Self-projective modules withπ-injective factor modules,”J. Algebra,153, 13–21 (1992).Google Scholar
- 71.S. K. Jain, S. R. Lopez-Permouth, and S. T. Rizvi, “Continuous rings with ACC on essentials are Artinian,”Proc. Amer. Math. Soc.,108, 583–586 (1990).Google Scholar
- 72.S. K. Jain and D. S. Malik, “q-Hypercyclic rings,”Can. J. Math.,37, No. 3, 452–466 (1985).Google Scholar
- 73.S. K. Jain and S. Mohamed, “Rings whose cyclic modules are continuous,”J. Indian Math. Soc.,42, No. 1–4, 197–202 (1978).Google Scholar
- 74.S. K. Jain, S. Mohamed, and S. Singh, “Rings in which every right ideal is quasi-injective,”Pacific J. Math.,31, 73–79 (1969).Google Scholar
- 75.S. K. Jain and B. J. Müller, “Semiperfect rings whose proper cyclic modules are continuous,”Arch. Math.,37, No. 2, 140–143 (1981).Google Scholar
- 76.S. K. Jain and H. H. Saleh, “Rings whose (proper) cyclic modules have cyclicπ-injective hulls,”Arch. Math.,48, 109–115 (1987).Google Scholar
- 77.S. K. Jain and H. H. Saleh, “Rings with finitely generated injective (quasi-injective) hulls of cyclic modules,”Commun. Algebra,48, 109–115 (1987).Google Scholar
- 78.S. K. Jain and G. Singh, “Local rings whose proper cyclics are continuous,”J. Indian Math. Soc.,47, 161–168 (1983).Google Scholar
- 79.S. K. Jain and S. Singh, “On pseudo injective modules and self pseudo injective rings,”J. Math. Sci.,2. 23–31 (1967).Google Scholar
- 80.S. K. Jain and S. Singh, “On quasi-injective and pseudo injective modules,”Can. Math. Bull.,18, No. 3, 359–366 (1975).Google Scholar
- 81.S. K. Jain and S. Singh, “Rings with quasi-projective left ideals,”Pacific J. Math.,60, No. 1, 169–181 (1975).Google Scholar
- 82.S. K. Jain, S. Singh, and G. Symonds, “Rings whose proper cyclic modules are quasi-injective,”Pacific J. Math.,67, No. 2, 467–472 (1976).Google Scholar
- 83.L. Jeremy, “Sur les modules et anneaux quasi-continuous,”C. R., Acad. Sci. Ser. A.,273, 80–83 (1971).Google Scholar
- 84.L. Jeremy, “Anneaux engendres par leurs idempotents. quasi-continuite deMsu(I),”C. R., Acad. Sci. Ser. A,276, 1541–1543 (1973).Google Scholar
- 85.L. Jeremy, “Modules et anneaux quasi-continuous,”Can. Math. Bull.,17, 217–228 (1974).Google Scholar
- 86.R. E. Johnson and E. T. Wong, “Quasi-injective modules and irreducible rings,”J. London Amer. Math. Soc.,36, 260–268 (1961).Google Scholar
- 87.U. S. Kahlon, “Problem of Krull-Schmidt-Remak-Azumaya-Matlis,”J. Indian Math. Soc.,35, 255–261 (1971).Google Scholar
- 88.M. A. Kamal and B. J. Müller, “Extending modules over commutative domains,”Osaka J. Math.,25, 531–538 (1988).Google Scholar
- 89.M. A. Kamal and B. J. Müller, “The structure of extending modules over Noetherian rings,”Osaka J. Math.,25, 539–551 (1988).Google Scholar
- 90.M. A. Kamal and B. J. Müller, “Torsion free extending modules,”Osaka J. Math.,25, 825–832 (1988).Google Scholar
- 91.T. Kanzaki, “Some dual properties on modules,”Proc. Jpn. Acad.,47, 765–768 (1971).Google Scholar
- 92.F. Kasch,Moduln und Ringe, B. G. Teubner, Stuttgart (1977).Google Scholar
- 93.M. N. Khan, “A continuous ring in which every large right ideal is two-sided,”Riv. Mat. Univ. Parama,2, 277–280 (1973).Google Scholar
- 94.G. B. Klatt and L. S. Levy, “Pre-self-injectives rings,”Trans. Amer. Math. Soc.,137, 407–409 (1969).Google Scholar
- 95.A. Koehler, “Quasi-projective covers and direct sums,”Proc. Amer. Math. Soc.,24, 656–658 (1970).Google Scholar
- 96.A. Koehler, “Rings for which every cyclic module is quasi-projective,”Math. Ann.,189, 311–316 (1970).Google Scholar
- 97.A. Koehler, “Quasi-projective and quasi-injective modules,”Pacific J. Math.,3, 713–720 (1971).Google Scholar
- 98.A. Koehler, “Rings with quasi-injective cyclic modules,”Q. J. Math. Oxford,25, 51–55 (1974).Google Scholar
- 99.A. Koehler, “Pre-self-injective duo rings,”Proc. Amer. Math. Soc.,60, 31–34 (1976).Google Scholar
- 100.K. Koh, “On quasi-injective ideals in prime rings,”Amer. Math. Monthly,75, 388–389 (1968).Google Scholar
- 101.M. Kutami, “ℵ-continuous modules,”Osaka J. Math.,21, 31–37 (1984).Google Scholar
- 102.M. Kutami and K. Oshiro, “Strongly semiprime rings and non-singular quasi-injective modules,”Osaka J. Math.,17, No. 1, 41–50 (1980).Google Scholar
- 103.I. Lambek,Lectures on Rings and Modules, Blaisdell, Waltham (1966).Google Scholar
- 104.Y. Lee and N. S. Tung, “A note on continuous rings,”Arch. Math.,63, 30–32 (1994).Google Scholar
- 105.L. S. Levy, “Commutative rings whose homomorphic images are self-injective,”Pacific J. Math.,18, 149–153 (1966).Google Scholar
- 106.V. T. Markov, A. V. Mikhalev, L. A. Skornyakov, and A. A. Tuganbaev, “Modules,” In:Progress in Science and Technology: Series on Algebra, Topology, and Geometry. Itogi Nauki i Tekhn. VINITI, Vol. 19, All-Union Institute for Scientific and Technical Information, Akad. Nauk SSSR, Moscow (1981), pp. 31–134.Google Scholar
- 107.V. T. Markov, A. V. Mikhalev, L. A. Skornyakov, and A. A. Tuganbaev, “Endomorphism rings and submodule lattices,” In:Progress in Science and Technology: Series on Algebra, Topology, and Geometry. Itogi Nauki i Tekhn. VINITI, Vol. 21, All-Union Institute for Scientific and Technical Information, Akad. Nauk SSSR, Moscow (1983), pp. 183–254.Google Scholar
- 108.A. P. Mishina, “On automorphisms and endomorphisms of Abelian groups,”Vestn. MGU, Mat. Mekh., No. 4, 39–43 (1962).Google Scholar
- 109.A. P. Mishina, “On automorphisms and endomorphisms of Abelian groups,”Vestn. MGU, Mat. Mekh., No. 1, 62–66 (1972).Google Scholar
- 110.Y. Miyashita, “On quasi-injective modules,”J. Fac. Sci. Hokkaido Univ.,18, 158–187 (1964/65).Google Scholar
- 111.Y. Miyashita, “Quasi-proective modules, perfect modules and a theorem for modular lattices,”J. Fac. Sci. Hokkaido Univ.,19, 86–110 (1966).Google Scholar
- 112.S. H. Mohamed, “q-Rings with chain conditions,”J. London Amer. Math. Soc.,2, 455–460 (1970).Google Scholar
- 113.S. H. Mohamed, “Semilocalq-rings,”Indian J. Pure Appl. Math.,1, No. 3, 419–424 (1970).Google Scholar
- 114.S. H. Mohamed, “Rings whose homomorphic images areq-rings,”Pacific J. Math.,2, 455–460 (1970).Google Scholar
- 115.S. H. Mohamed, “On PCI-rings,”J. Univ. Kuwait Sci.,2, 21–23 (1975).Google Scholar
- 116.S. H. Mohamed, “Rings with dual continuous right ideals,”J. Austral. Math. Soc.,33, No. 3, 287–294 (1982).Google Scholar
- 117.S. H. Mohamed and T. Bouhy, “Continuous modules,”Arabian J. Sci. Eng.,2, No 2, 107–122 (1976/77).Google Scholar
- 118.S. H. Mohamed and B. J. Müller, “Decomposition of dual continuous modules,”Lect. Notes Math.,700, 87–94 (1979).Google Scholar
- 119.S. H. Mohamed and B. J. Müller, “Direct sums of dual continuous modules,”Math. Z.,178, No. 2, 225–232 (1981).Google Scholar
- 120.S. H. Mohamed and B. J. Müller, “Dual continuous modules over commutative Noetherian rings,”Commun. Algebra,16, 1191–1207 (1988).Google Scholar
- 121.S. H. Mohamed and B. J. Müller,Continuous and Discrete Modules, Cambridge Univ. Press, Cambridge (1990).Google Scholar
- 122.S. H. Mohamed, B. J. Müller, and S. Singh, “Quasi-dual continuous modules,”J. Austral. Math. Soc.,39, 287–299 (1985).Google Scholar
- 123.S. H. Mohamed and S. Singh, “Weakq-rings,”Can. J. Math.,29, No. 4, 687–695 (1977).Google Scholar
- 124.S. H. Mohamed and S. Singh, “Weakg-rings with zero singular ideal,”Proc. Amer. Math. Soc.,76, No. 1, 25–30 (1979).Google Scholar
- 125.A. Mohammad, “Rings whose proper homomorphic images are leftg-rings,”Tamkang J. Math.,9, No. 2, 265–268 (1978).Google Scholar
- 126.A. Mohammad and S. Singh, “Rings in which every finitely generated left ideal is quasi-projective,”J. Indian Math. Soc.,40, No. 1–4, 195–205 (1976).Google Scholar
- 127.B. J. Müller and S. T. Rizvi, “On the decomposition of continuous modules,”Can. Math. Bull.,25, No. 3, 296–301 (1982).Google Scholar
- 128.B. J. Müller and S. T. Rizvi, “On the existence of continuous hulls,”Commun. Algebra,10, No. 17, 1819–1838 (1982).Google Scholar
- 129.B. J. Müller and S. T. Rizvi, “On injective and quasi-continuous modules,”J. Pure Appl. Algebra,25, 296–301 (1982).Google Scholar
- 130.M. Okado, “On the decomposition of extending modules,”Math. Jpn.,29, 939–941 (1984).Google Scholar
- 131.K. Oshiro, “Continuous modules and quasi-continuous modules,”Osaka J. Math.,20, 681–694 (1983).Google Scholar
- 132.K. Oshiro, “Lifting modules, extending modules and their applications to QF-rings,”Hokkaido Math. J.,13, 310–338 (1984).Google Scholar
- 133.K. Oshiro, “Lifting modules, extending modules and their applications to generalized uniserial rings,”Hokkaido Math. J.,13, 339–346 (1984).Google Scholar
- 134.B. L. Osofsky, “Rings all of whose finitely generated modules are injective,”Pacific J. Math.,14, 645–650 (1964).Google Scholar
- 135.B. L. Osofsky, “Noninjective cyclic modules,”Proc. Amer. Math. Soc.,19, 1383–1384 (1968).Google Scholar
- 136.B. L. Osofsky, “Noncommutative rings whose cyclic modules have cyclic injective hulls,”Pacific J. Math.,25, 331–340 (1968).Google Scholar
- 137.B. L. Osofsky, “Endomorphism rings of quasi-injective modules,”Can. J. Math.,19, 1383–1384 (1968).Google Scholar
- 138.B. L. Osofsky, “Non-quasi-continuous quotients of finitely generated quasi-continuous modules,” In:Ring Theory. Proc. Bien. Ohio State-Denison Conf., Granville, Ohio, May, 1992, Singapore (1993).Google Scholar
- 139.B. L. Osofsky and P. F. Smith, “Cyclic modules whose quotients have all complement submodules direct summands,”J. Algebra,139, 342–354 (1991).Google Scholar
- 140.S. S. Page, “Continuous rings and rings of quotients,”Can. Math. Bull.,21, No. 3, 319–324 (1978).Google Scholar
- 141.K. M. Rangaswamy, “Some remarks on the endomorphism rings of quasi-projective modules,”Publ. Math. Debrecen,26, No. 1–2, 71–73 (1979).Google Scholar
- 142.K. M. Rangaswamy and N. Vanaja, “Quasi-projectives in Abelian and module categories,”Pacific J. Math.,43, 221–238 (1972).Google Scholar
- 143.G. Renault, “Anneau associe a un module injectif,”Bull Sci. Math.,92, 53–58 (1968).Google Scholar
- 144.G. Renault, “Sur les anneaux tels que tout produit de copies d'un module quasi-injectif soit quasi-injectif,”C. R., Acad. Sci. Ser. A,271, 12–14 (1970).Google Scholar
- 145.A. del Rio Mateos, “Self-injective endomorphism rings of quasi-injective modules,”Commun. Algebra,17, No. 11, 2611–2634 (1989).Google Scholar
- 146.S. T. Rizvi, “Commutative rings for which every continuous module is quasi-injective,”Arch. Math.,50, 435–442 (1988).Google Scholar
- 147.S. T. Rizvi and M. F. Yousif, “On continuous and singular modules,”Lect. Notes Math.,1448, 116–124 (1990).Google Scholar
- 148.E. de Robert, “Projectifs et injectifs relatifs,”C. R., Acad. Sci. Ser. A,286, 361–364 (1969).Google Scholar
- 149.S. Singh, “On pseudo-injective modules and self-pseudo-injective rings,”J. Math. Sci. India,2, 23–31 (1967).Google Scholar
- 150.S. Singh, “On pseudo-injective modules,”Riv. Mat. Univ. Parma,9, 59–65 (1968).Google Scholar
- 151.S. Singh, “Quasi-injective and quasi-projective modules over hereditary Noetherian prime rings,”Can. J. Math.,26, 1173–1185 (1974).Google Scholar
- 152.S. Singh, “Modules over hereditary Noetherian prime rings,”Can. J. Math.,27, No. 4, 867–883 (1975).Google Scholar
- 153.S. Singh, “Modules over hereditary Noetherian prime rings. II,”Can. J. Math.,28, No. 1, 73–82 (1975).Google Scholar
- 154.S. Singh, “Dual continuous modules over Dedekind domains,”J. Univ. Kuwait (Sci.),7, 1–9 (1980).Google Scholar
- 155.S. Singh, “Semi-dual continuous modules over Dedekind domains,”J. Univ. Kuwait,11, 33–39 (1984).Google Scholar
- 156.L. W. Small, “Semihereditary rings,”Bull. Amer. Math. Soc.,73, No. 5, 656–658 (1967).Google Scholar
- 157.P. F. Smith, “Decomposing modules into projectives and injectives,”Pacific J. Math.,76, No. 1, 247–266 (1978).Google Scholar
- 158.P. F. Smith, “CS-modules and weak CS-modules,”Lect. Notes Math.,1448, 99–115 (1990).Google Scholar
- 159.P. F. Smith and A. Tercan, “Generalizations of CS-modules,”Commun. Algebra,21, No. 6, 1809–1847 (1993).Google Scholar
- 160.B. Stenström,Rings of Quotients: An Introduction to Methods of Ring Theory, Springer, Berlin (1975).Google Scholar
- 161.Y. Suzuki, “On automorphisms of an injective module,”Proc. Jpn. Acad.,44, 120–124 (1968).Google Scholar
- 162.T. Takeuchi, “On direct modules,”Hokkaido Math. J.,1, 168–177 (1972).Google Scholar
- 163.M. L. Teply, “Pseudo-injective modules which are not quasi-injective,”Proc. Amer. Math. Soc.,49, 305–310 (1975).Google Scholar
- 164.C. Tisseron, “Sur un classe d'anneaux,”C. R. Acad. Sci. Ser. A,270, 1354–1356 (1970).Google Scholar
- 165.C. Tisseron, “Sur deux classes d'anneaux,”C. R. Acad. Sci. Ser. A,277, 413–415 (1973).Google Scholar
- 166.C. Tisseron, “Sur les anneaux tels que tout produit de copies d'un module quasi-injectif soit un module quasi-injectif,”Ann. Mat. Pura Appl.,105, 37–71 (1975).Google Scholar
- 167.C. Tisseron, “Sur les anneaux tels que tout produit de copies d'un module quasi-injectif soit un module quasi-injectif,”Ann. Mat. Pura Appl.,110, 15–28 (1976).Google Scholar
- 168.A. K. Tiwaxy and S. A. Paramhans, “On pc-rings,”Kyugpook Math. J.,17, No. 2, 153–155 (1977).Google Scholar
- 169.A. K. Tiwary and B. M. Pandeya, “Pseudo projective and pseudo injective modules,”Indian J. Pure Appl. Math.,9, No. 9, 941–949 (1978).Google Scholar
- 170.A. A. Tuganbaev, “Quasi-injective and skew-injective modules,”Vestn. MGU, Mat., Mekh., No. 2, 61–64 (1977).Google Scholar
- 171.A. A. Tuganbaev, “The structure of modules that are nearly injective,”Sib. Mat. Zh.,18, No. 4, 890–898 (1977).Google Scholar
- 172.A. A. Tuganbaev, “Modules that are nearly injective,”Usp. Mat. Nauk,32, No. 2, 233–234 (1977).Google Scholar
- 173.A. A. Tuganbaev, “Modules over hereditary Noetherian prime rings,”Usp. Mat. Nauk,32, No. 4, 267–268 (1977).Google Scholar
- 174.A. A. Tuganbaev, “The structure of modules that are nearly projective,”Mat. Sb.,106, No. 4, 554–565 (1978).Google Scholar
- 175.A. A. Tuganbaev, “Pseudoinjective modules and extension of automorphisms,”Tr. Sem. im. I. G. Petrovskogo, No. 4, 241–248 (1978).Google Scholar
- 176.A. A. Tuganbaev, “Characterizations of rings using skew-injective and skew-projective modules,”Vestn. MGU, Mat. Mekh., No. 3, 48–51 (1979).Google Scholar
- 177.A. A. Tuganbaev, “Skew-projective modules,”Vestn. MGU, Mat., Mekh., No. 5, 43–47 (1979).Google Scholar
- 178.A. A. Tuganbaev, “Rings whose factor-rings are skew-injective,”Usp. Mat. Nauk,35, No. 2, 223–224 (1980).Google Scholar
- 179.A. A. Tuganbaev, “On quasi-projective modules,”Sib. Mat. Zh.,21, No. 3, 177–183 (1980).Google Scholar
- 180.A. A. Tuganbaev, “Skew-projective modules,”Sib. Mat. Zh.,21, No. 3, 109–113 (1980).Google Scholar
- 181.A. A. Tuganbaev, “On self-injective rings,”Izv. Vuzov, Mat., No. 12, 71–74 (1980).Google Scholar
- 182.A. A. Tuganbaev, “Integrally closed rings,”Mat. Sb.,115, No. 4, 544–559 (1981).Google Scholar
- 183.A. A. Tuganbaev, “Integrally closed Noetherian rings,”Usp. Mat. Nauk,36, No. 5, 195–196 (1981).Google Scholar
- 184.A. A. Tuganbaev, “Skew-injective rings,”Izv. Vuzov, Mat., No. 9, 50–53 (1981).Google Scholar
- 185.A. A. Tuganbaev, “Rings over which all cyclic modules are skew-injective,”Tr. Sem. im. I. G. Petrovskogo, No. 6, 257–262 (1981).Google Scholar
- 186.A. A. Tuganbaev, “Skew-injective modules,”Mat. Zametki,31, No. 3, 447–456 (1982).Google Scholar
- 187.A. A. Tuganbaev, “Skew-injective rings,”Usp. Mat. Nauk,37, No. 5, 201–202 (1982).Google Scholar
- 188.A. A. Tuganbaev, “Distributive rings and endodistributive modules,”Ukr. Mat. Zh.,38, No. 1, 63–67 (1986).Google Scholar
- 189.A. A. Tuganbaev, “Distributive series rings,”Mat. Zametki,39, No. 4, 518–528 (1986).Google Scholar
- 190.A. A. Tuganbaev, “Series rings and weak global dimension,”Izv. Vuzov, Mat., No. 11, 70–78 (1987).Google Scholar
- 191.A. A. Tuganbaev, “Endomorphism rings and distributivity,”Mat. Zametki,56, No. 4, 141–152 (1994).Google Scholar
- 192.A. A. Tuganbaev, “Endomorphism ring of a distributive module,”Usp. Mat. Nauk,50, No. 1, 215–216 (1995).Google Scholar
- 193.A. A. Tuganbaev, “Endomorphisms of distributive modules,”Usp. Mat. Nauk,50, No. 3, 167–168 (1995).Google Scholar
- 194.A. A. Tuganbaev, “Right or left distributive rings,”Mat. Zametki,58, No. 4, 604–627 (1995).Google Scholar
- 195.A. A. Tuganbaev, “Distributive semiprime rings,”Mat. Zametki,58, No. 5, 736–761 (1995).Google Scholar
- 196.A. A. Tuganbaev, “Cyclic skew-injective modules,” In:Tr. Mosk. Mat. Obshch., Vol. 57, Moscow (1996), pp.199–217.Google Scholar
- 197.A. A. Tuganbaev, “Hereditaryπ-injective rings,”Usp. Mat. Nauk,52, No. 2, 185–186 (1997).Google Scholar
- 198.Y. Utumi, “On continuous regular rings and semisimple self-injective rings,”Can. J. Math.,12, 597–605 (1960).Google Scholar
- 199.Y. Utumi, “On continuous regular rings,”Can. Math. Bull.,4, 63–69 (1961).Google Scholar
- 200.Y. Utumi, “On continuous rings and self-injective rings,”Trans. Amer. Math. Soc.,118, 158–173 (1965).Google Scholar
- 201.Y. Utumi, “On continuity and self-injectivity of complete regular rings,”Can. J. Math.,12, 597–605 (1960).Google Scholar
- 202.N. Vanaja, “Characterization of rings using extending and lifting modules,” In:Ring Theory. Proc. Bien. Ohio State — Denison Conf., Granville, Ohio, May, 1992, Singapore (1993).Google Scholar
- 203.K. Varadarajan and P. R. Wani, “Modules over endomorphism rings (II),”Acta Math. Hung.,53, No. 3–4, 309–337 (1989).Google Scholar
- 204.R. Wisbauer,Foundations of Module and Ring Theory, Gordon and Breach, Philadelphia (1991).Google Scholar
- 205.E. T. Wong, “Atomic quasi-injective modules,”J. Math. Kyoto Univ.,3, 295–303 (1964).Google Scholar
- 206.E. T. Wong, “Endomorphisms of the quasi-injective hull of a module,”Can. Math. Bull.,13, 149–150 (1970).Google Scholar
- 207.L. E. T. Wu and J. P. Jans, “On quasi-projectives,”Ill. J. Math.,11, 439–448 (1967).Google Scholar
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