Let R be a commutative ring. An R-module M is called minprojective
if Ext1R(M,RI) = 0, for every simple ideal I. In this paper, we first
give some results of min-projective R-modules on the some specific rings such
as cotorsion rings, von Neumann regular rings and coherent rings. Then we
investigate min-projective covers on universally min-projective rings. Finally,
we deal with some characterizations of min-projective modules over a perfect
ring.
Other ID | JA28DU79AT |
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Journal Section | Articles |
Authors | |
Publication Date | June 1, 2012 |
Published in Issue | Year 2012 Volume: 11 Issue: 11 |