Hereditary stable tubes in module categories
Abstract
The concepts of a self-hereditary stable tube \({\cal T}\) and a hereditary stable tube \({\cal T}\) in a module category \(\mod\, A\) are introduced, where \(A\) is a finite dimensional algebra over an algebraically closed field. Characterisations of self-hereditary stable tubes and hereditary stable tubes are given, and illustrative examples of such tubes are presented. Some open problems are presented.
Keywords
stable tubes, tilted algebras, concealed algebras, Auslander-Reiten quiver
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