Silting objects in bounded derived categories of path algebras of quivers of the types bm$A_n$and bm$D_n$
Author:
Publisher
Science China Press., Co. Ltd.
Subject
General Mathematics
Link
https://engine.scichina.com/doi/pdf/A5E2D0862E814BA9AC2A56ACABFE2867
Reference24 articles.
1. Adachi T, Iyama O, Reiten I. $\tau$-tilting theory. Compos Math, 2014, 150: 415-452.
2. Aihara T. Tilting-connected symmetric algebras. Algebr Represent Theory, 2013, 16: 873-894.
3. Aihara T, Iyama O. Silting mutation in triangulated categories. J Lond Math Soc (2), 2012, 85: 633-668.
4. Assem I, Simson D, Skowroński A. Elements of the Representation Theory of Associative Algebras, Volume 1. Techniques of Representation Theory. London Mathematical Society Student Texts, vol. 65. Cambridge: Cambridge University Press, 2006.
5. Auslander M, Platzeck M I, Reiten I. Coxeter functors without diagrams. Trans Amer Math Soc, 1979, 250: 1-46.
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