  We show that the stable module categories of certain selfinjective algebras
of finite representation type having tree class A_n, D_n, E_6, E_7 or E_8 are
triangulated equivalent to u-cluster categories of the corresponding Dynkin
type. The proof relies on the 'Morita' theorem for u-cluster categories by
Keller and Reiten, along with the recent computation of Calabi-Yau dimensions
of stable module categories by Dugas.
