Finite normalizing quasi-frobenius extensions

References

• Cartan , H. and Eilenberg , S. 1956 . “ Homological Algebra ” . Princeton : Princeton University Press .
   Google Scholar
• Eilenberg , S. and Nakayama , T. 1955 . On the dimension of modules and algebras II . Nagaya. Math. J , 9 : 1 – 16 .
   Google Scholar
• Faith , C. and Page , S. 1984 . “ FPF Ring Theory, London Mathematical Soc. Lecture Note Series ” . 88 Cambridge : Cambridge University Press .
   Google Scholar
• Faticoni , T. G. 1988 . Localization in finite dimensional FPF rings . Pacific J. Math , 134 : 70 – 99 .
   Web of Science ®Google Scholar
• Golan , J. S. and López- Permouth , S. R. 1991 . QI-filters and tight modules . Communications in Algebra , 19 : 2217 – 2229 .
   Web of Science ®Google Scholar
• Jain , S. K. , López- Permouth , S. R. and Singh , S. 1992 . On a class of QI-rings . Glasgow Math. J , 34 : 75 – 81 .
   Web of Science ®Google Scholar
• Kasch , F. 1960/61 . Projective Fiobenius-Erweiterungen, Sitzungsber . Heidel-berger Akad , 34 : 89 – 109 .
   Google Scholar
• Kitamura , Y. 1975 . A note on quotient rings over a Quasi-Frobenius extension . Math. J. Okayama Univ , 18 : 57 – 67 .
   Google Scholar
• Kitamura , Y. 1981 . Quasi-Frobenius extensions with Morita. duality . J. Algebra , 73 : 275 – 286 .
   Web of Science ®Google Scholar
• Lambek , J. 1963 . On Utumi's ring of quotients . Can. J. Math , 15 : 363 – 370 .
   Web of Science ®Google Scholar
• Müller , B. 1964 . Quasi-Frobenius-Erweiterungen . Math. Z , 85 : 345 – 368 .
   Google Scholar
• Tachikawa , H. 1973 . “ Quasi-Frobenius rings and generalizations ” . Vol. 351 , Berlin, New York , Heidelberg : Springer-Verlag . Lecture Notes in Math
   Google Scholar