activity
20122026
most citedClassification of two-term tilting complexes over Brauer graph algebras

31 citations · 62 across the 18 of their papers we have counts for

collaborators

18 papers

math.RT2026

Preprojective algebras and generalisations: A short survey

Aaron Chan, Osamu Iyama, Rene Marczinzik

The preprojective algebra of a hereditary algebra can be defined as a certain orbit construction of the regular representation generated by the Auslander-Reiten translation. In…

math.RT2026

Fractionally Calabi-Yau algebras and cluster tilting

Aaron Chan, Osamu Iyama, Rene Marczinzik

We show that the class of twisted fractionally Calabi-Yau algebras of finite global dimension coincides with the stable endomorphism algebras of -cluster tilting modules over $d…

math.RT2022

Marked non-orientable surfaces and cluster categories via symmetric representations

Véronique Bazier-Matte, Aaron Chan, Kayla Wright

We initiate the investigation of representation theory of non-orientable surfaces. As a first step towards finding an additive categorification of Dupont and Palesi's quasi-cluster…

math.RT2020

On representation-finite gendo-symmetric algebras with only one non-injective projective module

Takuma Aihara, Aaron Chan, Takahiro Honma

Motivated by the relation between Schur algebra and the group algebra of a symmetric group, along with other similar examples in algebraic Lie theory, Min Fang and Steffen Koenig a…

math.RT2020★ 5 cited

Periodic trivial extension algebras and fractionally Calabi-Yau algebras

Aaron Chan, Erik Darpö, Osamu Iyama +1

We study periodicity and twisted periodicity of the trivial extension algebra of a finite-dimensional algebra . Our main results show that (twisted) periodicity of …

math.RT2020

Classifying torsion classes of gentle algebras

Aaron Chan, Laurent Demonet

For a finite-dimensional gentle algebra, it is already known that the functorially finite torsion classes of its category of finite-dimensional modules can be classified using a co…