Gorenstein projective objects in comma categories
Y Peng, R Zhu, Z Huang - Periodica Mathematica Hungarica, 2022 - Springer
Abstract Let AA and BB be abelian categories and F: A → BF: A→ B an additive and right
exact functor which is perfect, and let (F, B)(F, B) be the left comma category. We give an …
exact functor which is perfect, and let (F, B)(F, B) be the left comma category. We give an …
[PDF][PDF] Gorenstein projective objects in comma categories
Y Peng, R Zhu, Z Huang - Periodica Mathematica Hungarica, 2022 - maths.nju.edu.cn
Let A and B be abelian categories and F: A→ B an additive and right exact functor which is
perfect, and let (F, B) be the left comma category. We give an equivalent characterization of …
perfect, and let (F, B) be the left comma category. We give an equivalent characterization of …
[PDF][PDF] Gorenstein projective objects in comma categories
Y Peng, R Zhu, Z Huang - 2021 - academia.edu
Let A and B be abelian categories and F: A→ B an additive and right exact functor which is
perfect, and let (F, B) be the left comma category. We give an equivalent characterization of …
perfect, and let (F, B) be the left comma category. We give an equivalent characterization of …
Gorenstein Projective Objects in Comma Categories
Y Peng, R Zhu, Z Huang - arXiv e-prints, 2019 - ui.adsabs.harvard.edu
Abstract Let $\mathcal {A} $ and $\mathcal {B} $ be abelian categories and $\mathbf
{F}:\mathcal {A}\to\mathcal {B} $ an additive and right exact functor which is perfect, and let …
{F}:\mathcal {A}\to\mathcal {B} $ an additive and right exact functor which is perfect, and let …
Gorenstein Projective Objects in Comma Categories
Y Peng, R Zhu, Z Huang - arXiv preprint arXiv:1911.04722, 2019 - arxiv.org
Let $\mathcal {A} $ and $\mathcal {B} $ be abelian categories and $\mathbf {F}:\mathcal
{A}\to\mathcal {B} $ an additive and right exact functor which is perfect, and let $(\mathbf …
{A}\to\mathcal {B} $ an additive and right exact functor which is perfect, and let $(\mathbf …
[PDF][PDF] Gorenstein Projective Objects in Comma Categories
Y Peng, R Zhu, Z Huang - maths.nju.edu.cn
Let A and B be abelian categories and F: A→ B an additive and right exact functor which is
perfect, and let (F, B) be the left comma category. We give an equivalent characterization of …
perfect, and let (F, B) be the left comma category. We give an equivalent characterization of …