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Original Articles

On a Finitistic Cotilting-Type Duality

Pages 5091-5106 | Received 01 May 2002, Published online: 19 Aug 2006

REFERENCES

  • Angeleri Hügel , L. 2000 . Finitely Cotilting Modules . Comm. Algebra , 28 ( 4 ) : 2147 – 2172 .
  • Brenner , S. and Butler , M. Generalizations of the Bernstein-Gelfand-Ponomarev Reflection Functors . Proceedings ICRA II . 1979 , Ottawa. Vol. 832 , pp. 103 – 169 . LNM .
  • Colby , R. 1989 . A Generalization of Morita Duality and the Tilting Theorem . Comm. Algebra , 17 ( 7 ) : 1709 – 1722 .
  • Colby , R. 1993 . “ A Cotilting Theorem for Rings, Methods in Module Theory ” . 33 – 37 . New York : M. Dekker .
  • Colpi , R. 2000 . “ Cotilting Bimodules and Their Dualities, Interactions Between Ring Theory and Representations of Algebras (Murcia), 81–93, Lecture Notes in Pure and Appl. Math., 210 ” . New York : Dekker .
  • Colpi , R. , D'Este , G. and Tonolo , A. 1997 . Quasi-Tilting Modules and Counter Equivalences . J. Algebra , 191 : 461 – 494 .
  • Colpi , R. and Fuller , K.R. 2000 . Cotilting Modules and Bimodules . Pacific J. Math. , 192 ( 2 ) : 275 – 291 .
  • Colpi , R. , Tonolo , A. and Trlifaj , J. 1997 . Partial Cotilting Modules and the Lattices Induced by them . Comm. Algebra , 25 : 3225 – 3237 .
  • Happel , D. and Ringel , C.M. 1982 . Tilted Algebras . Trans. Amer. Math. Soc. , 274 : 399 – 443 .
  • Tonolo , A. 2000 . Generalizing Morita Duality: A Homological Approach . J. Algebra , 232 ( 1 ) : 282 – 298 .
  • The article appeared in Comm. Algebra, vol. 30(4), 1619–1634 (2002), and is being reprinted due to serious printing errors in the diagrams in the original version.

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