The continuity method on minimal elliptic K\"ahler surfaces
Abstract
We prove that, on a minimal elliptic K\"ahler surface of Kodaira dimension one, the continuity method introduced by La Nave and Tian in LT starting from any initial K\"ahler metric converges in Gromov-Hausdorff topology to the metric completion of the generalized K\"ahler-Einstein metric on its canonical model constructed by Song and Tian in ST06.
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