Elements in Regular QB-Rings

REFERENCES

• Anderson , D. D. , Camillo , V. P. ( 2002 ). Commutative rings whose elements are a sum of a unit and idempotent . Comm. Algebra 30 : 3327 – 3336 .
   Web of Science ®Google Scholar
• Ara , P. , Pedersen , G. K. , Perera , F. ( 2000 ). An infinite analogue of rings with stable range one . J. Algebra 230 : 608 – 655 .
   Web of Science ®Google Scholar
• Ara , P. , Goodearl , K. R. , Pardo , E. ( 2002 ). K 0 of purely infinite simple regular rings . K-Theory 26 : 69 – 100 .
   Google Scholar
• Camillo , V. P. , Yu , H. P. ( 1994 ). Exchange rings, units, and idempotents . Comm. Algebra 22 : 4737 – 4749 .
   Web of Science ®Google Scholar
• Camillo , V. P. , Khurana , D. A. ( 2001 ). Characterization of unit regular rings . Comm. Algebra 29 : 2293 – 2295 .
   Web of Science ®Google Scholar
• Chen , H. ( 2003 ). On exchange QB-rings . Comm. Algebra 31 : 831 – 841 .
   Web of Science ®Google Scholar
• Chen , H. ( 2004 ). Extensions of unit 1-stable range . Comm. Algebra 32 : 3071 – 3085 .
   Web of Science ®Google Scholar
• Chen , H. ( 2006 ). Regular rings, idempotents, and products of one-sided units . Comm. Algebra 34 : 737 – 741
   Web of Science ®Google Scholar
• Goodearl , K. R. ( 1991 ). Von Neumann Regular Rings. , 2nd ed. Malabar , Fl : Krieger .
   Google Scholar
• Khurana , D. , Lam , T. Y. ( 2004 ). Clean matrices and unit-regular matrices . J. Algebra 280 : 683 – 698 .
   Web of Science ®Google Scholar
• Nicholson , W. K. ( 2001 ). Extensions of clean rings . Comm. Algebra 29 : 2589 – 2595 .
   Google Scholar
• Nicholson , W. K. , Zhou , Y. ( 2004 ). Rings in which elements are uniquely the sum of an idempotent and a unit . Glasgow Math. J. 46 : 227 – 236 .
   Web of Science ®Google Scholar
• Stock , J. ( 1986 ). On rings whose projective modules have exchange property . J. Algebra 103 : 437 – 453 .
   Web of Science ®Google Scholar
• Communicated by B. Huisen-Zimmermann.
   Google Scholar