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We study higher cluster tilting objects in generalized higher cluster categories arising from dg algebras of higher Calabi-Yau dimension.
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2008
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O. Iyama and I. Reiten, Fomin-Zelevinsky mutation and tilting modules over Calabi-Yau algebras
2008
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O. Iyama and Y. Yoshino, Mutation in triangulated categories and rigid Cohen-Macaulay modules
2008
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T. Aihara and O. Iyama, Silting mutation in triangulated categories
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A. B. Buan, I. Reiten and H. Thomas, Three kinds of mutation
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V. Ginzburg, Calabi-Yau algebras
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B. Keller and D. Yang, Derived equivalences from mutations of quivers with potential
2011
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P. Plamondon, Cluster characters for cluster categories with infinite-dimensional morphism spaces
2011
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L. Guo, Cluster tilting objects in generalized higher cluster categories
2071
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