Tame Hereditary Algebras have finitely many m-Maximal Green Sequences
arXiv:1706.09118
Abstract
In this paper we state and prove the statement that tame hereditary algebras have finitely many m-maximal green sequences using a generalized version of Brüstle-Dupont-Pérotin's argument that tame quivers have finitely many maximal green sequences. Then we extend this theorem to mutation sequences which are partially red.
6 pages. v2: exposition improved, proofs shorted. Improved bound on transjective degrees