by Holm, Thorsten, Jorgensen, Peter.
Series: 2007-07, Preprints
We show that the Calabi-Yau dimension of the stable
module category of a selfinjective algebra of finite
representation type is determined by the action of
the Nakayama and suspension functors on objects.
Our arguments are based on recent results of C. Amiot,
and hence apply more generally to triangulated
categories having only finitely many indecomposable
Calabi-Yau dimensions, Triangulated categories, Stable module categories, Selfinjective algebras, Auslander-Reiten quivers