Relative Gorenstein flat modules and Foxby classes and their model structures
A model structure on a category is a formal way of introducing a homotopy theory on that
category, and if the model structure is abelian and hereditary, its homotopy category is …
category, and if the model structure is abelian and hereditary, its homotopy category is …
[引用][C] Relative Gorenstein flat modules and Foxby classes and their model structures
D Bennis, R El Maaouy, JRG Rozas… - Journal of Algebra and …, 2024 - World Scientific
A model structure on a category is a formal way of introducing a homotopy theory on that
category, and if the model structure is abelian and hereditary, its homotopy category is …
category, and if the model structure is abelian and hereditary, its homotopy category is …
Relative Gorenstein flat modules and Foxby classes and their model structures
D Bennis, R El Maaouy… - arXiv e …, 2022 - ui.adsabs.harvard.edu
A model structure on a category is a formal way of introducing a homotopy theory on that
category, and if the model structure is abelian and hereditary, its homotopy category is …
category, and if the model structure is abelian and hereditary, its homotopy category is …
[PDF][PDF] Relative Gorenstein flat modules and Foxby classes and their model structures
D Bennis, R El Maaouy, JRG Rozas, L Oyonarte - researchgate.net
A model structure on a category is a formal way of introducing a homotopy theory on that
category, and if the model structure is abelian and hereditary, its homotopy category is …
category, and if the model structure is abelian and hereditary, its homotopy category is …