Quasi-projective modules over prime hereditary Noetherian V-rings are projective or injective
HQ Dinh, CJ Holston, DV Huynh - Journal of Algebra, 2012 - Elsevier
Let Q be the field of rational numbers. As a module over the ring Z of integers, Q is Z-
projective, but QZ is not a projective module. Contrary to this situation, we show that over a …
projective, but QZ is not a projective module. Contrary to this situation, we show that over a …
Quasi-projective modules over prime hereditary noetherian V-rings are projective or injective
HQ Dinh, CJ Holston, DV Huynh - Journal of Algebra, 2012 - infona.pl
Let Q be the field of rational numbers. As a module over the ring Z of integers, Q is Z-
projective, but QZ is not a projective module. Contrary to this situation, we show that over a …
projective, but QZ is not a projective module. Contrary to this situation, we show that over a …
[PDF][PDF] Quasi-projective modules over prime hereditary noetherian V-rings are projective or injective
HQ Dinh, CJ Holston, DV Huynhb - Journal of Algebra, 2012 - core.ac.uk
Let Q be the field of rational numbers. As a module over the ring Z of integers, Q is Z-
projective, but QZ is not a projective module. Contrary to this situation, we show that over a …
projective, but QZ is not a projective module. Contrary to this situation, we show that over a …