Higher ideal approximation theory
J Asadollahi, S Sadeghi - Transactions of the American Mathematical …, 2022 - ams.org
Our aim in this paper is to introduce the so-called ideal approximation theory into higher
homological algebra. To this end, we introduce some important notions from approximation …
homological algebra. To this end, we introduce some important notions from approximation …
[PDF][PDF] HIGHER IDEAL APPROXIMATION THEORY
J ASADOLLAHI, S SADEGHI - researchgate.net
Let C be an n-cluster tilting subcategory of an exact category (A, E), where n≥ 1 is an
integer. It is proved by Jasso that if n> 1, then C although is no longer exact, but has a nice …
integer. It is proved by Jasso that if n> 1, then C although is no longer exact, but has a nice …
Higher Ideal Approximation Theory
J Asadollahi, S Sadeghi - arXiv preprint arXiv:2010.13203, 2020 - arxiv.org
Let ${\mathscr {C}} $ be an $ n $-cluster tilting subcategory of an exact category $({\mathscr
{A}},{\mathscr {E}}) $, where $ n\geq 1$ is an integer. It is proved by Jasso that if $ n> 1 …
{A}},{\mathscr {E}}) $, where $ n\geq 1$ is an integer. It is proved by Jasso that if $ n> 1 …
[PDF][PDF] HIGHER IDEAL APPROXIMATION THEORY
J ASADOLLAHI, S SADEGHI - arXiv preprint arXiv:2010.13203, 2020 - academia.edu
Let C be an n-cluster tilting subcategory of an exact category (A, E), where n≥ 1 is an
integer. It is proved by Jasso that if n> 1, then C although is no longer exact, but has a nice …
integer. It is proved by Jasso that if n> 1, then C although is no longer exact, but has a nice …
Higher ideal approximation theory
J Asadollahi, S Sadeghi - Transactions of the American Mathematical …, 2022 - ams.org
Our aim in this paper is to introduce the so-called ideal approximation theory into higher
homological algebra. To this end, we introduce some important notions from approximation …
homological algebra. To this end, we introduce some important notions from approximation …
Higher Ideal Approximation Theory
J Asadollahi, S Sadeghi - arXiv e-prints, 2020 - ui.adsabs.harvard.edu
Abstract Let ${\mathscr {C}} $ be an $ n $-cluster tilting subcategory of an exact category
$({\mathscr {A}},{\mathscr {E}}) $, where $ n\geq 1$ is an integer. It is proved by Jasso that if …
$({\mathscr {A}},{\mathscr {E}}) $, where $ n\geq 1$ is an integer. It is proved by Jasso that if …