activity
20162025
most citedOn the tensor product of well generated dg categories

4 citations · 9 across the 5 of their papers we have counts for

collaborators

6 papers

math.CT2025

The snail lemma and the long homology sequence

Julia Ramos González, Enrico Vitale

In the first part of the paper, we establish an homotopical version of the snail lemma (which is a generalization of the classical snake lemma). In the second part, we introduce th…

math.CT2021★ 3 cited

A derived Gabriel-Popescu theorem for t-structures via derived injectives

Francesco Genovese, Julia Ramos González

We prove a derived version of the Gabriel-Popescu theorem in the framework of dg-categories and t-structures. This exhibits any pretriangulated dg-category with a suitable t-struct…

math.AG2021★ 1 cited

Exponentiable Grothendieck categories in flat Algebraic Geometry

Ivan Di Liberti, Julia Ramos González

We introduce and describe the -category of Grothendieck categories and flat morphisms between them. First, we show that the tensor product of locally pres…

math.CT2020★ 4 cited

On the tensor product of well generated dg categories

Wendy Lowen, Julia Ramos González

We endow the homotopy category of well generated (pretriangulated) dg categories with a tensor product satisfying a universal property. The resulting monoidal structure is symmetri…

math.CT2019★ 1 cited

Gabriel-Ulmer duality for topoi and its relation with site presentations

Ivan Di Liberti, Julia Ramos González

Let be a regular cardinal. We study Gabriel-Ulmer duality when one restricts the 2-category of locally -presentable categories with -accessible right adjoints to its loca…

math.CT2016

On the tensor product of linear sites and Grothendieck categories

Wendy Lowen, Julia Ramos González, Boris Shoikhet

We define a tensor product of linear sites, and a resulting tensor product of Grothendieck categories based upon their representations as categories of linear sheaves. We show that…