activity
20072026
most citedLocally projective monoidal model structure for complexes of quasi-coherent sheaves on P^1(k)

15 citations · 30 across the 6 of their papers we have counts for

collaborators

6 papers

math.CT2026

Accessibility and Gorenstein injective envelopes

Sergio Estrada, James Gillespie

Let be a Grothendieck category. We prove completeness of the Gorenstein injective cotorsion pair whenever admits a set of Tate trivial generators, and s…

math.RT2026

Balanced pairs, virtually Gorenstein rings, and cotorsion torsion triples

Sergio Estrada, Jiangsheng Hu, Jan Trlifaj

For any ring , we investigate balanced pairs of classes of modules and their relations to cotorsion triples. We characterize the special balanced pairs that fit into complete he…

math.RA2012

Transfinite tree quivers and their representations

E. Enochs, S. Estrada, S. Özdemir

The idea of "vertex at the infinity" naturally appears when studying indecomposable injective representations of tree quivers. In this paper we formalize this behavior and find the…

math.AG2009★ 5 cited

Model category structures arising from Drinfeld vector bundles

S. Estrada, P. A. Guil Asensio, M. Prest +1

We present a general construction of model category structures on the category of unbounded chain complexes of quasi-coherent sheaves on a semi-sepa…

math.CT2007★ 10 cited

Gorenstein categories and Tate cohomology on projective schemes

Edgar Enochs, Sergio Estrada, J. R. Garcia-Rozas

We study Gorenstein categories. We show that such a category has Tate cohomological functors and Avramov-Martsinkovsky exact sequences connecting the Gorenstein relative, the absol…

math.AG2007★ 15 cited

Locally projective monoidal model structure for complexes of quasi-coherent sheaves on P^1(k)

Edgar Enochs, Sergio Estrada, J. R. Garcia-Rozas

We will generalize the projective model structure in the category of unbounded complexes of modules over a commutative ring to the category of unbounded complexes of quasi-coherent…