Special homological dimensions and intersection theorem

T Sharif, S Yassemi - Mathematica Scandinavica, 2005 - JSTOR
Let (R, m) be commutative Noetherian local ring. It is shown that R is Cohen-Macaulay ring if
there exists a Cohen-Macaulay finite (ie finitely generated) R-module with finite upper …

Special homological dimensions and Intersection Theorem

T Sharif, S Yassemi - arXiv Mathematics e-prints, 2004 - ui.adsabs.harvard.edu
Abstract Let $(R,\fm) $ be commutative Noetherian local ring. It is shown that $ R $ is Cohen--
Macaulay ring if there exists a Cohen--Macaulay finite (ie finitely generated) $ R $--module …

Special homological dimensions and intersection theorem

T Sharif, S Yassemi - MATHEMATICA SCANDINAVICA, 2005 - mscand.dk
Abstract Let $(R, m) $ be commutative Noetherian local ring. It is shown that $ R $ is Cohen-
Macaulay ring if there exists a Cohen-Macaulay finite (ie finitely generated) $ R $-module …

[PDF][PDF] Special homological dimensions and Intersection Theorem

T Sharif, S Yassemi - arXiv preprint math/0404182 - Citeseer
Let (R, m) be commutative Noetherian local ring. It is shown that R is Cohen–Macaulay ring
if there exists a Cohen–Macaulay finite (ie finitely generated) R–module with finite upper …

Special homological dimensions and Intersection Theorem

T Sharif, S Yassemi - arXiv preprint math/0404182, 2004 - arxiv.org
Let $(R,\fm) $ be commutative Noetherian local ring. It is shown that $ R $ is Cohen--
Macaulay ring if there exists a Cohen--Macaulay finite (ie finitely generated) $ R $--module …

[PDF][PDF] SPECIAL HOMOLOGICAL DIMENSIONS AND INTERSECTION THEOREM

T SHARIF, S YASSEMI - MATH. SCAND, 2005 - scholar.archive.org
Let (R,) be commutative Noetherian local ring. It is shown that R is Cohen-Macaulay ring if
there exists a Cohen-Macaulay finite (ie finitely generated) R-module with finite upper …

Special homological dimensions and Intersection Theorem

S Yassemi, T Sharif - Mathematica scandinavica, 2005 - dialnet.unirioja.es
Let (R, m) be commutative Noetherian local ring. It is shown that R is Cohen-Macaulay ring if
there exists a Cohen-Macaulay finite (ie finitely generated) R-module with finite upper …