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Gromov‐Hausdorff Limits of Kähler Manifolds with Ricci Curvature Bounded Below II
Gang Liu, Gábor Szekelyhidi
Source abstract
We study noncollapsed Gromov‐Hausdorff limits of Kähler manifolds with Ricci curvature bounded below. Our main result is that each tangent cone is homeomorphic to a normal affine variety. This extends a result of Donaldson‐Sun, who considered noncollapsed limits of polarized Kähler manifolds with two‐sided Ricci curvature bounds. © 2019 Wiley Periodicals LLC
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