Noetherian Algebras of Finite Self-Injective Dimension

REFERENCES

• Auslander , M. , Bridger , M. ( 1969 ). Stable module theory . Mem. Amer. Math. Soc. 94 , Providence , RI : Amer. Math. Soc .
   Google Scholar
• Bökstedt , M. , Neeman , A. ( 1993 ). Homotopy limits in triangulated categories . Compositio Math. 86 ( 2 ): 209 – 234 .
   Web of Science ®Google Scholar
• Cartan , H. , Eilenberg , S. ( 1956 ). Homological Algebra . Princeton , NJ : Princeton Univ. Press .
   Google Scholar
• Cline , E. , Parshall , B. , Scott , L. ( 1986 ). Derived categories and Morita theory . J. Algebra 104 : 397 – 409 .
   Web of Science ®Google Scholar
• Happel , D. ( 1988 ). Triangulated Categories in the Representation Theory of Finite Dimensional Algebras . London Math. Soc. Lecture Notes 119. University Press, Cambridge .
   Google Scholar
• Hartshorne , R. ( 1966 ). Residues and Duality . Lecture Notes in Math. 20. Berlin : Springer .
   Google Scholar
• Kato , Y. ( 2002 ). On derived equivalent coherent rings . Comm. Algebra 30 ( 9 ): 4437 – 4454 .
   Web of Science ®Google Scholar
• Matsumura , H. ( 1986 ). Commutative Ring Theory . Translated from the Japanese by M. Reid , Cambridge : Cambridge Univ. Press .
   Google Scholar
• Miyashita , Y. ( 1986 ). Tilting modules of finite projective dimension . Math. Z. 193 ( 1 ): 113 – 146 .
   Web of Science ®Google Scholar
• Rickard , J. ( 1989 ). Morita theory for derived categories . J. London Math. Soc. (2) 39 ( 3 ): 436 – 456 .
   Web of Science ®Google Scholar
• Verdier , J. L. ( 1977 ). Catégories Dérivées, état 0. In: Cohomologie étale. Lecture Notes in Math., 569 . Berlin : Springer , pp. 262 – 311 .
   Google Scholar
• Zaks , A. ( 1969 ). Injective dimension of semi-primary rings . J. Algebra 13 : 73 – 86 .
   Web of Science ®Google Scholar
• Communicated by D. Zacharia
   Google Scholar