\) More examples were found later by Tian and Yau due to an observation of Greene and Kirklin (1987), these examples are deformation-equivalent to the one found by Yau. 2.3 The modularity of Calabi–Yau threefolds over \( \mathbb^3\.We also compute the Grothendieck group of the triangulated category C. 2.2 Moduli of high dimensional Calabi-Yau manifolds Hom-finite 2-CalabiYau triangulated categories.2 Moduli and Arithmetic of Calabi-Yau Manifolds.1.8 The balanced condition on Calabi-Yau metrics.1.7 Calabi-Yau cones: Sasaki-Einstein manifolds. ![]() By definition a superpotential is an element w of kQ/kQ,kQ. Let Q (Q0,Q1) be a finite quiver with vertices Q0 and arrows Q1.
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