Article ID Journal Published Year Pages File Type
8896629 Journal of Functional Analysis 2018 28 Pages PDF
Abstract
We prove that on one Kähler-Einstein Fano manifold without holomorphic vector fields, there exists a unique conical Kähler-Einstein metric along a simple normal crossing divisor with admissible prescribed cone angles. We also establish a curvature estimate for conic metrics along a simple normal crossing divisor which generalizes Li-Rubinstein's curvature estimate for one divisor case.
Related Topics
Physical Sciences and Engineering Mathematics Algebra and Number Theory
Authors
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