activity
20192025
most citedRelative Gorenstein flat modules and Foxby classes and their model structures

1 citations · 1 across the 5 of their papers we have counts for

collaborators

9 papers

math.RA2025

Rings whose mininjective modules are injective

Yusuf Alagöz, Sinem Benli-Göral, Engin Büyükaşık +2

The main goal of this paper is to characterize rings over which the mininjective modules are injective, so that the classes of mininjective modules and injective modules coincide.…

math.AC2023

Relative weak global Gorenstein dimension, AB-contexts and model structures

Driss Bennis, Rachid EL Maaouy, Juan Ramon Garcia Rozas +1

In this paper we introduce and study the weak Gorenstein global dimension of a ring with respect to a left -module . We provide several characterizations of when this hom…

math.RA2022★ 1 cited

Relative Gorenstein flat modules and Foxby classes and their model structures

Driss Bennis, Rachid El Maaouy, Juan Ramón García Rozas +1

A model structure on a category is a formal way of introducing a homotopy theory on that category, and if the model structure is abelian and hereditary, its homotopy category is kn…

math.CT2022

A new approach to projectivity in the categories of complexes, II

Driss Bennis, Juan Ramón García Rozas, Hanane Ouberka +1

It is now very known how the subprojectivity of modules provides a fruitful new unified framework of the classical projectivity and flatness. In this paper, we extend this fact to…

math.AC2021

Flat-precover completing domains

Houda Amzil, Driss Bennis, J. R. Garcia Rozas +1

Recently, many authors have embraced the study of certain properties of modules such as projectivity, injectivity and flatness from an alternative point of view. Rather than saying…

math.RA2021

Relative Gorenstein dimensions over triangular matrix rings

Driss Bennis, Rachid El Maaouy, Juan Ramón García Rozas +1

Let and be rings, a -bimodule and the triangular matrix ring. In this paper, several notions in relative Gorenstein al…

math.RA2021

A new approach to projectivity in the categories of complexes

Driss Bennis, J. R. Garcia Rozas, Hanane Ouberka +1

Recently, several authors have adopted new alternative approaches in the study of some classical notions of modules. Among them, we find the notion of subprojectivity which was int…

math.CT2021

Subprojectivity in abelian categories

Houda Amzil, Driss Bennis, J. R. Garcia Rozas +2

In the last few years, Lopez-Permouth and several collaborators have introduced a new approach in the study of the classical projectivity, injectivity and flatness of modules. This…

math.CT2019

On proper and exact relative homological dimensions

Driss Bennis, J. R. Garcia Rozas, Lixin Mao +1

In Enochs' relative homological dimension theory occur the so called (co)resolvent and (co)proper dimensions which are defined using proper and coproper resolutions constructed by…