Peter Jørgensen

activity

20032026

most citedIntermediate co-t-structures, two-term silting objects, tau-tilting modules, and torsion classes

51 citations · 264 across the 70 of their papers we have counts for

collaborators

Showing 2017 · math.RTShow all

3 papers · 2 filters

math.RT2017★ 21 cited

$d$ -abelian quotients of $(d + 2)$ -angulated categories

Karin M. Jacobsen, Peter Jorgensen

Let $T$ be a triangulated category. If $T$ is a cluster tilting object and $I = [add T]$ is the ideal of morphisms factoring through an object of $\oper…

math.RT2017

Cluster tilting subcategories and torsion pairs in Igusa--Todorov cluster categories of Dynkin type $A_{\infty}$

Sira Gratz, Thorsten Holm, Peter Jorgensen

We give a combinatorial classification of cluster tilting subcategories and torsion pairs in Igusa--Todorov cluster categories of Dynkin type $A_{\infty}$ .

math.RT2017★ 5 cited

Wide subcategories of $d$ -cluster tilting subcategories

Martin Herschend, Peter Jorgensen, Laertis Vaso

A subcategory of an abelian category is wide if it is closed under sums, summands, kernels, cokernels, and extensions. Wide subcategories provide a significant interface between re…

d-abelian quotients of (d+2)-angulated categories

Cluster tilting subcategories and torsion pairs in Igusa--Todorov cluster categories of Dynkin type A∞​

Wide subcategories of d-cluster tilting subcategories

$d$ -abelian quotients of $(d + 2)$ -angulated categories

Cluster tilting subcategories and torsion pairs in Igusa--Todorov cluster categories of Dynkin type $A_{\infty}$

Wide subcategories of $d$ -cluster tilting subcategories