MODULES WHOSE MAXIMAL SUBMODULES HAVE SUPPLEMENTS

REFERENCES

• Brandal , W. 1979 . “ Commutative rings whose finitely generated modules decompose ” . In Springer Lecture Notes in Math. Vol. 723 , Berlin : Springer-Verlag .
   Google Scholar
• Dung , N. V. and Smith , P. F. 1992 . On semi-artinian V-modules . J Pure Appl. Algebra , 82 : 27 – 37 .
   Web of Science ®Google Scholar
• Eisenbud , D. 1995 . “ Commutative algebra with a view toward Algebraic Geometry ” . In Springer Graduate Texts in Math. Vol. 150 , New York : Springer .
   Google Scholar
• Matlis , E. 1964 . Cotorsion modules . Mem. Amer. Math. Soc. No. 49 ,
   Google Scholar
• Matlis , E. 1966 . Decomposable modules . Trans. Amer. Math. Soc. , 125 : 147 – 179 .
   Web of Science ®Google Scholar
• Mohamed , S. H. and Müller , B. J. 1990 . Continuous and Discrete Modules Cambridge : Cambridge University Press .
   Google Scholar
• Sharpe , D. W. and Vamos , P. 1972 . Injective Modules Cambridge : Cambridge University Press .
   Google Scholar
• Stenström , B. 1975 . “ Rings of Quotients ” . In Grundlehren math. Wissenschaften, Band 217 Berlin : Springer-Verlag .
   Google Scholar
• Wisbauer , R. 1991 . Foundations of Module and Ring Theory Philadelphia : Gordon and Breach .
   Google Scholar
• Zöschinger , H. 1974 . Komplementierte Moduln über Dedekindringen . J. Algebra , 29 : 42 – 56 .
   Web of Science ®Google Scholar
• Zöschinger , H. 1974 . Komplemente als direkte Summanden . Arch. Math. , 25 : 241 – 253 .
   Web of Science ®Google Scholar
• Zöschinger , H. 1982 . Komplemente als direkte Summanden II . Arch. Math. , 38 : 324 – 334 .
   Web of Science ®Google Scholar
• Zöschinger , H. 1986 . Komplemente als direkte Summanden III . Arch. Math. , 46 : 125 – 135 .
   Web of Science ®Google Scholar