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Original Articles

Comparison of Certain Complexes of Modules of Generalized Fractions and Čech Complexes

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Pages 4032-4041 | Received 15 Mar 2006, Published online: 13 Dec 2007

REFERENCES

  • Brodmann , M. P. , Sharp , R. Y. ( 1998 ). Local Cohomology: An Algebraic Introduction with Geometric Applications . Cambridge : Cambridge University Press .
  • Bruns , W. , Herzog , J. ( 1998 ). Cohen-Macaulay Rings . Cambridge : Cambridge University Press .
  • Enshaei , R. ( 1987 ). Modules of Generalized Fractions and Graded Rings and Modules . Ph.D. thesis, University of Sheffield .
  • Kaplansky , I. ( 1970 ). Commutative Rings . Boston : Allyn & Bacon .
  • Khashyarmanesh , K. , Salarian , Sh. , Zakeri , H. ( 1999 ). On the associated graded module of an ideal generated by an unconditioned strong d-sequence . J. Math. Kyoto Univ. 39 ( 4 ): 607 – 618 .
  • Nagel , U. , Schenzel , P. ( 1994 ). Cohomological Annihilators and Castelnuovo Mumford Regularity, Commutative Algebra: Syzygies, Multiplicities, and Birational Algebra . Providence , R.I. : Contemp. Math. , pp. 307 – 388 .
  • O'Carroll , L. ( 1983 ). On the generalized fractions of Sharp and Zakeri . J. London Math. Soc. 28 ( 2 ): 417 – 427 .
  • Sharp , R. Y. , Zakeri , H. ( 1982a ). Local cohomology and modules of generalized fractions . Mathematika 29 : 296 – 306 .
  • Sharp , R. Y. , Zakeri , H. ( 1982b ). Modules of generalized fractions . Mathematika 29 : 32 – 41 .
  • Communicated by W. Bruns.

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