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We prove a technical result which allows us to establish the non-degeneracy of potentials on quivers in some previously unknown or non-obvious cases.
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by same author, Non-commutative crepant resolutions
2004
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R. Bocklandt, Graded Calabi Yau algebras of dimension 3
2008
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H. Derksen, J. Weyman, and A. Zelevinsky, Quivers with potentials and their representations. I. Mutations
2008
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C. Amiot and S. Oppermann, Cluster equivalence and graded derived equivalence
Cited in the paper.
T. Bridgeland and D. Stern, Helices on del Pezzo surfaces and tilting Calabi-Yau algebras
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A. B. Buan, O. Iyama, I. Reiten, and D. Smith, Mutation of cluster-tilting objects and potentials
Cited in the paper.
F. Cachazo, S. Katz, and C. Vafa, Geometric transitions and 𝒩 = 1 {\mathcal{N}}=1 quiver theories
Cited in the paper.
B. Keller and D. Yang, Derived equivalences from mutations of quivers with potential
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K. Kurano and S. Nishi, Gorenstein isolated quotient singularities of odd prime dimension are cyclic
Cited in the paper.
H. Minamoto, Ampleness of two-sided tilting complexes
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H. Minamoto and I. Mori, Structures of AS-regular algebra
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O. Iyama and I. Reiten, Fomin-Zelevinsky mutation and tilting modules over Calabi-Yau algebras
2008
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E. Segal, The A ∞ A_{\infty} deformation theory of a point and the derived categories of local Calabi-Yaus
2008
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R. Bocklandt, T. Schedler, and M. Wemyss, Superpotentials and higher order derivations
2010
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B. Keller, Deformed Calabi-Yau completions
2011
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