Homotopy categories of totally acyclic complexes with applications to the flat-cotorsion theory

LW Christensen, S Estrada… - … combinatorial methods in …, 2020 - books.google.com
We introduce a notion of total acyclicity associated to a subcategory of an abelian category
and consider the Gorenstein objects they define. These Gorenstein objects form a Frobenius …
被引用次数：22 相关文章
[PDF] ttu.edu

[PDF][PDF] HOMOTOPY CATEGORIES OF TOTALLY ACYCLIC COMPLEXES WITH APPLICATIONS TO THE FLAT–COTORSION THEORY

LW CHRISTENSEN, S ESTRADA, P THOMPSON - 2020 - math.ttu.edu
We introduce a notion of total acyclicity associated to a subcategory of an abelian category
and consider the Gorenstein objects they define. These Gorenstein objects form a Frobenius …
[PDF] archive.org

[PDF][PDF] HOMOTOPY CATEGORIES OF TOTALLY ACYCLIC COMPLEXES WITH APPLICATIONS TO THE FLAT–COTORSION THEORY

LW CHRISTENSEN, S ESTRADA, P THOMPSON - 2019 - scholar.archive.org
We introduce a notion of total acyclicity associated to a subcategory of an abelian category
and consider the Gorenstein objects they define. These Gorenstein objects form a Frobenius …

Homotopy categories of totally acyclic complexes with applications to the flat-cotorsion theory

LW Christensen, S Estrada, P Thompson - arXiv preprint arXiv:1812.04402, 2018 - arxiv.org
We introduce a notion of total acyclicity associated to a subcategory of an abelian category
and consider the Gorenstein objects they define. These Gorenstein objects form a Frobenius …

Homotopy categories of totally acyclic complexes with applications to the flat-cotorsion theory

LW Christensen, S Estrada, P Thompson - 2019 - ntnuopen.ntnu.no
We introduce a notion of total acyclicity associated to a subcategory of an abelian category
and consider the Gorenstein objects they define. These Gorenstein objects form a Frobenius …

Homotopy categories of totally acyclic complexes with applications to the flat–cotorsion theory

L Christensen, S Estrada, P Thompson - Contemporary Mathematics, 2020 - diva-portal.org
We introduce a notion of total acyclicity associated to a subcategory of an abelian category
and consider the Gorenstein objects they define. These Gorenstein objects form a Frobenius …