[HTML][HTML] Pullback diagrams, syzygy finite classes and Igusa–Todorov algebras
For an abelian category A, we define the category PEx (A) of pullback diagrams of short
exact sequences in A, as a subcategory of the functor category Fun (Δ, A) for a fixed diagram …
exact sequences in A, as a subcategory of the functor category Fun (Δ, A) for a fixed diagram …
Pullback diagrams, syzygy finite classes and Igusa-Todorov algebras
D Bravo, M Lanzilotta, O Mendoza - arXiv preprint arXiv:1804.00717, 2018 - arxiv.org
For an abelian category $\mathcal {A} $, we define the category PEx ($\mathcal {A} $) of
pullback diagrams of short exact sequences in $\mathcal {A} $, as a subcategory of the …
pullback diagrams of short exact sequences in $\mathcal {A} $, as a subcategory of the …
Pullback diagrams, syzygy finite classes and Igusa-Todorov algebras
D Bravo, M Lanzilotta, O Mendoza - arXiv e-prints, 2018 - ui.adsabs.harvard.edu
For an abelian category $\mathcal {A} $, we define the category PEx ($\mathcal {A} $) of
pullback diagrams of short exact sequences in $\mathcal {A} $, as a subcategory of the …
pullback diagrams of short exact sequences in $\mathcal {A} $, as a subcategory of the …
[PDF][PDF] PULLBACK DIAGRAMS, SYZYGY FINITE CLASSES AND
arXiv preprint arXiv:1804.00717, 2018 - researchgate.net
For an abelian category A, we define the category PEx (A) of pullback diagrams of short
exact sequences in A, as a subcategory of the functor category Fun (∆, A) for a fixed diagram …
exact sequences in A, as a subcategory of the functor category Fun (∆, A) for a fixed diagram …