[HTML][HTML] Gorenstein projective bimodules via monomorphism categories and filtration categories

W Hu, XH Luo, BL Xiong, G Zhou - Journal of Pure and Applied Algebra, 2019 - Elsevier
We generalize the monomorphism category from quiver (with monomial relations) to
arbitrary finite dimensional algebras by a homological definition. Given two finite dimension …

Gorenstein projective bimodules via monomorphism categories and filtration categories

W Hu, XH Luo, BL Xiong, G Zhou - arXiv preprint arXiv:1702.08669, 2017 - arxiv.org
We generalize the monomorphism category from quiver (with monomial relations) to
arbitrary finite dimensional algebras by a homological definition. Given two finite dimension …

[PDF][PDF] Gorenstein projective bimodules via monomorphism categories and filtration categories

W Hu, XH Luo, BL Xiong, G Zhou - Journal of Pure and Applied Algebra, 2019 - wemath.cn
Auslander [2] initiated Gorenstein homological algebra by introducing modules of G-
dimension zero over a Noetherian commutative local ring, which coincides the maximal …

Gorenstein projective bimodules via monomorphism categories and filtration categories

W Hu, XH Luo, BL Xiong, G Zhou - arXiv e-prints, 2017 - ui.adsabs.harvard.edu
We generalize the monomorphism category from quiver (with monomial relations) to
arbitrary finite dimensional algebras by a homological definition. Given two finite dimension …

[PDF][PDF] Gorenstein projective bimodules via monomorphism categories and filtration categories

W Hu, XH Luo, BL Xiong, G Zhou - arXiv preprint arXiv …, 2017 - researchgate.net
We generalize the monomorphism category from quiver (with monomial relations) to
arbitrary finite dimensional algebras by a homological definition. Given two finite dimension …

[PDF][PDF] Gorenstein projective bimodules via monomorphism categories and filtration categories

W Hu, XH Luo, BL Xiong, G Zhou - Journal of Pure and Applied …, 2019 - math0.bnu.edu.cn
Auslander [2] initiated Gorenstein homological algebra by introducing modules of G-
dimension zero over a Noetherian commutative local ring, which coincides the maximal …