arXiv:1706.09118 [math.RT]AbstractReferencesReviewsResources
Tame Quivers have finitely many m-Maximal Green Sequences
Published 2017-06-28Version 1
In this paper we state and prove the statement that tame quivers have finitely many $m$-maximal green sequences using a generalized version of Br\"ustle-Dupont-P\'erotin's argument that tame quivers have finitely many maximal green sequences. Finally we strengthen the property of having finitely many $m$-maximal green sequences to almost morphism finiteness and prove that all path algebras of quivers of finite or tame type are almost morphism finite.
Related articles: Most relevant | Search more
Lattice structure of torsion classes for path algebras
arXiv:1206.1152 [math.RT] (Published 2012-06-06)
On tensor products of path algebras of type A
arXiv:0904.3980 [math.RT] (Published 2009-04-25)
Tame quivers and affine enveloping algebras