paper

Smooth approximation of conic Kähler metric with lower Ricci curvature bound

arXiv:1406.0222 · doi:10.2140/pjm.2016.284.455

Abstract

We apply Tian's method in Kahler-Einstein problem to prove that a conic K\''ahler metric with lower Ricci curvature bound can be approximated by smooth K\''ahler metrics with the same lower Ricci curvature bound. Furthermore, conic singularities here can be along a simple normal crossing divisor.

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