Characterizing τ-rigid-finite algebras with radical square zero

Abstract

In this paper, we give a characterization of tau-rigid-finite algebras with radical square zero in terms of the separated quivers, which is an analog of a famous characterization of representation-finite algebras with radical square zero.

Cited by in corpus (4)

• Silting objects
• Classifying $\tau$-tilting modules over the Auslander algebra of $K[x]/(x^n)$
• Representation-finite tensor product of simply connected algebras
• Classifying tilting modules over the Auslander algebras of radical square zero Nakayama algebras