One-directed indecomposable pure injective modules over string algebras
We classify one-directed indecomposable pure injective modules over finite-dimensional string algebras.
We classify one-directed indecomposable pure injective modules over finite-dimensional string algebras.
In this note we show that there are a lot of orbit algebras that are invariant under stable equivalences of Morita type between self-injective algebras. There are also indicated some links between Auslander-Reiten periodicity of bimodules and noetherianity of their orbit algebras.
Left selfdistributive rings (i.e., ) which are semidirect sums of boolean rings and rings nilpotent of index at most 3 are studied.