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- W2951620613 abstract "Let Q be a Dynkin quiver of type A. The bounded derived category of the path algebra of Q has an autoequivalence given by the composition of the Auslander-Reiten translate and the square of the shift functor. We classify the maximal rigid objects in the corresponding orbit category C(Q), in terms of bipartite noncrossing graphs (with loops) in a circle. We also describe the endomorphism algebras of the maximal rigid objects, and we prove that a certain class of these algebras are iterated tilted algebras of type A." @default.
- W2951620613 created "2019-06-27" @default.
- W2951620613 creator A5051154751 @default.
- W2951620613 date "2011-11-09" @default.
- W2951620613 modified "2023-09-27" @default.
- W2951620613 title "Maximal rigid objects as noncrossing bipartite graphs" @default.
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