timu: partial c^0 estimate and hamilton-tian conjecture
baogaoren: wangfeng fujiaoshou （zhejiangdaxue）
shijian: 2020nian9yue10ri 14:00-15:00
zhaiyao: hamilton-tian conjecture says that the kahler-ricci flow on fano manifolds converges to a limit space admitting kahler-ricci soliton outside the singularity of dimension 4. this conjecture has been proved by chen-wang and bamler. their proof depends on the metric geometry. using liu-szekelyhidi's work on partial c^0 estimate, we will prove a weak version of hamilton-tian conjecture.
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