The homotopy category of monomorphisms between projective modules
A Bahlekeh, FS Fotouhi, A Nateghi… - Bulletin of the Malaysian …, 2023 - Springer
Let (S, n) be a commutative noetherian local ring and ω∈ n be non-zerodivisor. This paper
deals with the behavior of the category Mon (ω, P) consisting of all monomorphisms …
deals with the behavior of the category Mon (ω, P) consisting of all monomorphisms …
[PDF][PDF] The Homotopy Category of Monomorphisms Between Projective Modules
A Bahlekeh, FS Fotouhi, A Nateghi… - Bull. Malays. Math. Sci …, 2023 - researchgate.net
Let (S, n) be a commutative noetherian local ring and ω∈ n be non-zerodivisor. This paper
deals with the behavior of the category Mon (ω, P) consisting of all monomorphisms …
deals with the behavior of the category Mon (ω, P) consisting of all monomorphisms …
The homotopy category of monomorphisms between projective modules
A Bahlekeh, F Sadat Fotouhi, A Nateghi… - arXiv e …, 2023 - ui.adsabs.harvard.edu
Abstract Let $(S,\n) $ be a commutative noetherian local ring and $\omega\in\n $ be non-
zerodivisor. This paper deals with the behavior of the category $\mon (\omega,\cp) …
zerodivisor. This paper deals with the behavior of the category $\mon (\omega,\cp) …
The homotopy category of monomorphisms between projective modules
A Bahlekeh, FS Fotouhi, A Nateghi… - arXiv preprint arXiv …, 2023 - arxiv.org
Let $(S,\n) $ be a commutative noetherian local ring and $\omega\in\n $ be non-zerodivisor.
This paper deals with the behavior of the category $\mon (\omega,\cp) $ consisting of all …
This paper deals with the behavior of the category $\mon (\omega,\cp) $ consisting of all …
[PDF][PDF] The Homotopy Category of Monomorphisms Between Projective Modules
A Bahlekeh, FS Fotouhi, A Nateghi… - Bull. Malays. Math. Sci …, 2023 - researchgate.net
Let (S, n) be a commutative noetherian local ring and ω∈ n be non-zerodivisor. This paper
deals with the behavior of the category Mon (ω, P) consisting of all monomorphisms …
deals with the behavior of the category Mon (ω, P) consisting of all monomorphisms …