
Test Configurations, Stabilities and Canonical Kähler Metrics
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It will be shown that the problem is closely related to the geometry of moduli spaces of test configurations for polarized algebraic manifolds.
Another important tool in our approach is the Chow norm introduced by Zhang. This is closely related to Ding's functional, and plays a crucial role in our differential geometric study of stability. By discussing the Chow norm from various points of view, we shall make a systematic study of the existence problem of extremal Kähler metrics.Reviews / Votes
"The concise style of exposition likely means that this monograph is best suited for experts with background knowledge in canonical Kähler metrics. . It can be recommended also to those who would like a review of important results concerning the generalised Kähler-Einstein metrics, with various examples, and the moduli space of Lp-spaces." (Yoshinori Hashimoto, Mathematical Reviews, May, 2023)More details
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