activity
20072026
most citedPeriodic modules and acyclic complexes

31 citations · 84 across the 30 of their papers we have counts for

collaborators

42 papers

math.RA2026

Balanced pairs of Cartan-Eilenberg complexes over virtually Gorenstein rings

Sergio Estrada, Alina Iacob, Yucheng Wang

Let R be a ring and let Ch(R) be the category of complexes of left R-modules. We consider the C-E (Cartan-Eilenberg) exact structure on Ch(R) and show that it is an efficient exact…

math.RA2023

One-sided Gorenstein rings

Lars Winther Christensen, Sergio Estrada, Li Liang +2

Distinctive characteristics of Iwanaga--Gorenstein rings are typically understood through their intrinsic symmetry. We show that several of those that pertain to the Gorenstein glo…

math.AG2023

K-flatness in Grothendieck categories: Application to quasi-coherent sheaves

Sergio Estrada, James Gillespie, Sinem Odabaşı

Let be any closed symmetric monoidal Grothendieck category. We show that K-flat covers exist universally in the category of chain complexes and that the Ver…

math.AC2023

Gorenstein projective precovers and finitely presented modules

Sergio Estrada, Alina Iacob

The existence of the Gorenstein projective precovers over arbitrary rings is an open question. It is known that if the ring has finite Gorenstein global dimension, then every modul…

math.RA2022★ 2 cited

Five theorems on Gorenstein global dimensions

Lars Winther Christensen, Sergio Estrada, Peder Thompson

We expand on two existing characterizations of rings of Gorenstein (weak) global dimension zero and give two new characterizations of rings of finite Gorenstein (weak) global dimen…

math.AT2021

Quillen equivalences inducing Grothendieck duality for unbounded chain complexes of sheaves

Sergio Estrada, James Gillespie

Let be a semiseparated Noetherian scheme with a dualizing complex . We lift some well-known triangulated equivalences associated with Grothendieck duality to Quille…