activity
20142024
most citedIdempotent completion of certain -exangulated categories

1 citations · 1 across the 7 of their papers we have counts for

collaborators

7 papers

math.RT2024

Mutation of -cotorsion pairs in triangulated categories

Huimin Chang, Panyue Zhou

In this article, we define the notion of -cotorsion pairs in triangulated categories, which is a generalization of the classical cotorsion pairs. We prove that any mutation of a…

math.RT2024

Hereditary -exangulated categories

Jian He, Jing He, Panyue Zhou

Herschend-Liu-Nakaoka introduced the concept of -exangulated categories as higher-dimensional analogues of extriangulated categories defined by Nakaoka-Palu. The class of -ex…

math.RT2023

Dimensions and cotorsion pairs in recollements of extriangulated categories

Xin Ma, Panyue Zhou

Let be a recollement of extriangulated categories. In this paper, we provide bounds on the coresolution dimensions of the subcategories invol…

math.RT20221 cited

Idempotent completion of certain -exangulated categories

Jian He, Jing He, Panyue Zhou

It was shown recently that an -extension closed subcategory of a Krull-Schmidt -angulated category has a natural structure of an -exangulated category. In…

math.RT2021

Auslander-Reiten-Serre duality for n-exangulated categories

Jian He, Jing He, Panyue Zhou

Let be an Ext-finite, Krull-Schmidt and -linear -exangulated category with a commutative artinian ring. In this note, we prove tha…

math.RT2016

Triangulated quotient categories revisited

Panyue Zhou, Bin Zhu

Extriangulated categories were introduced by Nakaoka and Palu by extracting the similarities between exact categories and triangulated categories. A notion of mutation of subcatego…