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Original Articles

Rings with stable range conditions

Pages 3653-3668 | Received 01 Mar 1997, Published online: 23 Dec 2010

References

  • Anderson , F.W. and Fuller , K.R. 1974 . Rings and Categories of Modules , New York : Springer-Verlag . Heidelberg, Berlin
  • Camps , R. and Menal , P. 1991 . Power cancellation for artinian modules . Comm. Algebra , 19 : 2081 – 2095 .
  • Evans , E.G. 1973 . Krull-Schmidt and cancellation over local rings . Pacific J. Math , 46 : 115 – 121 .
  • Goodearl , K.R. 1984 . Cancellation of low-rank vector bundles . Pacific J. Math , 113 : 289 – 302 .
  • Goodearl , K.R. 1976 . Power-cancellation of groups and modules . Pacific J. Math , 64 : 387 – 411 .
  • Goodearl , K.R. and Menal , P. 1988 . Stable range one for rings with many units . J. Pure Appl. Algebra , 54 : 261 – 287 .
  • Van Der Kallen , W. 1977 . The K2 of rings with many units . Ann. Scient. Ec. Norm. Sup , 10 : 473 – 515 .
  • Mcdonald , B.R. 1990 . GL2 of rings with many units . Comm. Algebra , 8 : 869 – 888 .
  • Silvester , J.R. 1981 . “ On the GLn of a semi-local rings ” . In Lecture Notes in Mathematics , Vol. 966 , Berlin : Springer-Verlag . Heidelberg, New York
  • Warfield , R.B. 1980 . Cancellation of modules and groups and stable range of endmorphism rings . Pacific J. Math , 91 : 457 – 485 .
  • Wu , T. 1995 . Unit 1-stable condition . Chinese Annals of Mathematics , 16A : 760 – 768 .

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