-Strongly Gorenstein Projective, Injective and Flat modules
G Zhao, Z Huang - arXiv preprint arXiv:0904.3045, 2009 - arxiv.org
In this paper, we study the relation between $ m $-strongly Gorenstein projective (resp.
injective) modules and $ n $-strongly Gorenstein projective (resp. injective) modules …
injective) modules and $ n $-strongly Gorenstein projective (resp. injective) modules …
Projectively coresolved Gorenstein flat and ding projective modules
A Iacob - Communications in Algebra, 2020 - Taylor & Francis
We give necessary and sufficient conditions in order for the class of projectively coresolved
Gorenstein flat modules, PGF (respectively that of projectively coresolved Gorenstein B flat …
Gorenstein flat modules, PGF (respectively that of projectively coresolved Gorenstein B flat …
Gorenstein projective resolvents
E Enochs, S Estrada, A Iacob… - Communications in …, 2016 - Taylor & Francis
Let R be a local commutative n-Gorenstein ring. The existence of the Gorenstein projective
preenvelopes for finite R-modules is known (it was proved using duality arguments). In the …
preenvelopes for finite R-modules is known (it was proved using duality arguments). In the …
n-Strongly Gorenstein Projective, Injective and Flat Modules
G Zhao, Z Huang - Communications in Algebra, 2011 - Taylor & Francis
In this article, we study the relation between m-strongly Gorenstein projective (resp.,
injective) modules and n-strongly Gorenstein projective (resp., injective) modules whenever …
injective) modules and n-strongly Gorenstein projective (resp., injective) modules whenever …
Gorenstein injective envelopes and covers over n-perfect rings
EE Enochs, JA López-Ramos - Quaestiones Mathematicae, 2007 - Taylor & Francis
Gorenstein injective envelopes and covers over <italic>n</italic>-perfect rings Page 1
Quaestiones Mathematicae 30(2007), 35–44. c 2007 NISC Pty Ltd, www.nisc.co.za …
Quaestiones Mathematicae 30(2007), 35–44. c 2007 NISC Pty Ltd, www.nisc.co.za …
Rings over which all (finitely generated) strongly Gorenstein projective modules are projective
N Mahdou, K Ouarghi - arXiv preprint arXiv:0902.2237, 2009 - arxiv.org
arXiv:0902.2237v3 [math.AC] 10 Mar 2010 Page 1 arXiv:0902.2237v3 [math.AC] 10 Mar 2010
Rings over which all (finitely generated strongly) Gorenstein projective modules are projective …
Rings over which all (finitely generated strongly) Gorenstein projective modules are projective …
Gorenstein projective and flat complexes over noetherian rings
E Enochs, S Estrada, A Iacob - Mathematische Nachrichten, 2012 - Wiley Online Library
We give sufficient conditions on a class of R‐modules article amssymb empty C in order for
the class of complexes of article amssymb empty C‐modules, article amssymb empty dwC …
the class of complexes of article amssymb empty C‐modules, article amssymb empty dwC …
The Ext-strongly Gorenstein projective modules
J Ren - Turkish Journal of Mathematics, 2015 - journals.tubitak.gov.tr
The Ext-strongly Gorenstein projective modules Page 1 Turkish Journal of Mathematics Volume
39 Number 1 Article 6 1-1-2015 The Ext-strongly Gorenstein projective modules JIE REN Follow …
39 Number 1 Article 6 1-1-2015 The Ext-strongly Gorenstein projective modules JIE REN Follow …
Strongly -Gorenstein projective, injective and flat modules
N Mahdou, M Tamekkante - arXiv preprint arXiv:0904.4013, 2009 - arxiv.org
This paper generalize the idea of the authors in\cite {Bennis and Mahdou1}. Namely, we
define and study a particular case of modules with Gorenstein projective, injective, and flat …
define and study a particular case of modules with Gorenstein projective, injective, and flat …
When every Gorenstein projective (resp. flat) module is strongly Gorenstein projective (resp. flat)
N Mahdou, M Tamekkante - arXiv preprint arXiv:0909.2384, 2009 - arxiv.org
In\cite {Ouarghi}, the authors discuss the rings over which all modules are strongly
Gorenstein projective. In this paper, we are interesting to an extension of this idea. Thus, we …
Gorenstein projective. In this paper, we are interesting to an extension of this idea. Thus, we …