Remarks on modules approximated by G-projective modules
R Takahashi - Journal of Algebra, 2006 - Elsevier
Let R be a commutative Noetherian Henselian local ring. Denote by modR the category of
finitely generated R-modules, and by G the full subcategory of modR consisting of all G …
finitely generated R-modules, and by G the full subcategory of modR consisting of all G …
[PDF][PDF] REMARKS ON MODULES APPROXIMATED BY G-PROJECTIVE MODULES
RYO TAKAHASHI - arXiv preprint math/0509624 - Citeseer
Let R be a commutative Noetherian Henselian local ring. Denote by mod R the category of
finitely generated R-modules, and by G the full subcategory of mod R consisting of all G …
finitely generated R-modules, and by G the full subcategory of mod R consisting of all G …
Remarks on modules approximated by G-projective modules
R Takahashi - Journal of Algebra, 2006 - infona.pl
Let R be a commutative Noetherian Henselian local ring. Denote by modR the category of
finitely generated R-modules, and by G the full subcategory of modR consisting of all G …
finitely generated R-modules, and by G the full subcategory of modR consisting of all G …
[引用][C] Remarks on modules approximated by G-projective modules
R Takahashi - Journal of Algebra, 2006 - cir.nii.ac.jp
[PDF][PDF] Remarks on modules approximated by G-projective modules
R Takahashi - Journal of Algebra, 2006 - core.ac.uk
Let R be a commutative Noetherian Henselian local ring. Denote by modR the category of
finitely generated R-modules, and by G the full subcategory of modR consisting of all G …
finitely generated R-modules, and by G the full subcategory of modR consisting of all G …
Remarks on modules approximated by G-projective modules
R Takahashi - arXiv preprint math/0509624, 2005 - arxiv.org
Let $ R $ be a commutative Noetherian Henselian local ring. Denote by $\mathrm {mod} R $
the category of finitely generated $ R $-modules, and by ${\mathcal G} $ the full subcategory …
the category of finitely generated $ R $-modules, and by ${\mathcal G} $ the full subcategory …
[PDF][PDF] REMARKS ON MODULES APPROXIMATED BY G-PROJECTIVE MODULES
RYO TAKAHASHI - math.nagoya-u.ac.jp
Let R be a commutative Noetherian Henselian local ring. Denote by mod R the category of
finitely generated R-modules, and by G the full subcategory of mod R consisting of all G …
finitely generated R-modules, and by G the full subcategory of mod R consisting of all G …
Remarks on modules approximated by G-projective modules
R Takahashi - arXiv Mathematics e-prints, 2005 - ui.adsabs.harvard.edu
Let $ R $ be a commutative Noetherian Henselian local ring. Denote by $\mathrm {mod} R $
the category of finitely generated $ R $-modules, and by ${\mathcal G} $ the full subcategory …
the category of finitely generated $ R $-modules, and by ${\mathcal G} $ the full subcategory …
[PDF][PDF] REMARKS ON MODULES APPROXIMATED BY G-PROJECTIVE MODULES
RYO TAKAHASHI - math.nagoya-u.ac.jp
Let R be a commutative Noetherian Henselian local ring. Denote by mod R the category of
finitely generated R-modules, and by G the full subcategory of mod R consisting of all G …
finitely generated R-modules, and by G the full subcategory of mod R consisting of all G …