[HTML][HTML] Proper resolutions and Gorenstein categories

Z Huang - Journal of Algebra, 2013 - Elsevier
Let A be an abelian category and C an additive full subcategory of A. We provide a method
to construct a proper C-resolution (resp. coproper C-coresolution) of one term in a short …

Proper Resolutions and Gorenstein Categories

Z Huang - arXiv e-prints, 2012 - ui.adsabs.harvard.edu
Abstract Let $\mathscr {A} $ be an abelian category and $\mathscr {C} $ an additive full
subcategory of $\mathscr {A} $. We provide a method to construct a proper $\mathscr {C} …

Proper Resolutions and Gorenstein Categories

Z Huang - arXiv preprint arXiv:1203.4110, 2012 - arxiv.org
Let $\mathscr {A} $ be an abelian category and $\mathscr {C} $ an additive full subcategory
of $\mathscr {A} $. We provide a method to construct a proper $\mathscr {C} $-resolution …

Proper resolutions and Gorenstein categories

Z Huang - Journal of Algebra, 2013 - infona.pl
Let A be an abelian category and C an additive full subcategory of A. We provide a method
to construct a proper C-resolution (resp. coproper C-coresolution) of one term in a short …

[PDF][PDF] Proper Resolutions and Gorenstein Categories

Z Huang - arXiv preprint arXiv:1203.4110, 2012 - Citeseer
Let A be an abelian category and C an additive full subcategory of A. We provide a method
to construct a proper C-resolution (resp. coproper C-coresolution) of one term in a short …

[PDF][PDF] Proper resolutions and Gorenstein categories

Z Huang - Journal of Algebra, 2013 - maths.nju.edu.cn
Let A be an abelian category and C an additive full subcategory of A. We provide a method
to construct a proper C-resolution (resp. coproper C-coresolution) of one term in a short …