activity
20172020
most citedAuslander-Buchweitz Approximation Theory for Extriangulated Categories

2 citations · 2 across the 2 of their papers we have counts for

collaborators

5 papers

math.RA2020

A new characterization of silting subcategories in the stable category of a Frobenius extriangulated category

Yajun Ma, Nanqing Ding, Yafeng Zhang +1

We give a new characterization of silting subcategories in the stable category of a Frobenius extriangulated category, generalizing the result of Di et al. (J. Algebra 525 (2019) 4…

math.KT2020

The singularity category of an exact category applied to characterize Gorenstein schemes

Lars Winther Christensen, Nanqing Ding, Sergio Estrada +3

We study singularity categories of exact categories with a focus on those associated to a complete hereditary cotorsion pair. As an application we identify a non-affine analogue of…

math.CT2020★ 2 cited

Auslander-Buchweitz Approximation Theory for Extriangulated Categories

Yajun Ma, Nanqing Ding, Yafeng Zhang

Extriangulated categories were introduced by Nakaoka and Palu as a simultaneous generalization of exact categories and triangulated categories. In this paper, we introduce and deve…

math.CT2019

Recollements associated to cotorsion pairs over upper triangular matrix rings

Rongmin Zhu, Yeyang Peng, Nanqing Ding

Let , be two rings and with an --bimodule. Given two complete hereditary cotorsion pairs $(\math…

math.RA2017

Tate-Vogel and relative cohomologies of complexes with respect to cotorsion pairs

Jiangsheng Hu, Huanhuan Li, Jiaqun Wei +2

We study Tate-Vogel and relative cohomologies of complexes by applying the model structure induced by a complete hereditary cotorsion pair ($\A$, $\B$) of modules. We show first th…