时间：2025年12月4日(星期四)，14:00-15:00
地点：E4-201
主持人：韩骥原，理论科学研究院
主讲人：姚懿，湖南大学
报告主题：Maximal destabilizers for Chow and K-stability
报告摘要：When Kahler manifold (X, L) admits cscK metrics, Donaldson uses the balanced metrics to quantize the cscK metrics. In the opposite case, if (X, L) is K-unstable, then the Kodaira embedding of X via |kL| would be Chow-unstable when k is large enough. In this case, we have a maximal K-destabilizer due to Xia and Li, and a sequence of maximal Chow-destabilizers due to Kempf. A natural question is whether the latter will converge to the former in a certain sense. We propose a variational approach based on Boucksom-Jonsson's non-Archimedean pluripotential theory. We shall start with the toric setting, where things become very concrete.
