On flat and Gorenstein flat dimensions of local cohomology modules

MR Zargar, H Zakeri - Canadian Mathematical Bulletin, 2016 - cambridge.org
On Flat and Gorenstein Flat Dimensions of Local Cohomology Modules Page 1 Canad. Math.
Bull. Vol. (), pp. – http://dx.doi.org/. /CMB---x ©Canadian Mathematical Society On Flat and …

[PDF][PDF] ON FLAT AND GORENSTEIN FLAT DIMENSIONS OF LOCAL COHOMOLOGY MODULES

MR ZARGAR, H ZAKERI - arXiv preprint arXiv:1302.6395, 2013 - Citeseer
Let (R, m) be a commutative Noetherian local ring and let M be a relative Cohen-Macaulay
R–module with respect to a proper ideal a of R and set n:= ht M a. We prove that fd RM<∞ if …

On flat and Gorenstein flat dimensions of local cohomology modules

M Rahro Zargar, H Zakeri - arXiv e-prints, 2013 - ui.adsabs.harvard.edu
Let $\fa $ be an ideal of a Noetherian local ring $ R $ and let $ C $ be a semidualizing $ R $-
module. For an $ R $-module $ X $, we denote any of the quantities $\fd_R X $, $\Gfd_R X …

[PDF][PDF] ON FLAT AND GORENSTEIN FLAT DIMENSIONS OF LOCAL COHOMOLOGY MODULES

MR ZARGAR, H ZAKERI - arXiv preprint arXiv:1302.6395, 2013 - researchgate.net
Let (R, m) be a commutative Noetherian local ring and let M be a relative Cohen-Macaulay
R–module with respect to a proper ideal a of R and set n:= ht M a. We prove that fd RM<∞ if …

On flat and Gorenstein flat dimensions of local cohomology modules

MR Zargar, H Zakeri - arXiv preprint arXiv:1302.6395, 2013 - arxiv.org
Let $\fa $ be an ideal of a Noetherian local ring $ R $ and let $ C $ be a semidualizing $ R $-
module. For an $ R $-module $ X $, we denote any of the quantities $\fd_R X $, $\Gfd_R X …

[PDF][PDF] ON FLAT AND GORENSTEIN FLAT DIMENSIONS OF LOCAL COHOMOLOGY MODULES

MR ZARGAR, H ZAKERI - arXiv preprint arXiv:1302.6395, 2013 - academia.edu
Let a be an ideal of a Noetherian local ring R and let C be a semidualizing R-module. For an
R-module X, we denote any of the quantities fdR X, GfdR X and GC-fdR X by T (X). Let M be …

[引用][C] On Flat and Gorenstein Flat Dimensions of Local Cohomology Modules

MR Zargar, H Zakeri - Canadian mathematical bulletin, 2016 - dialnet.unirioja.es