报告人：张俊升（美国国家数学科学研究所）
时间：2024年12月17日 09：00-10：00
地点：腾讯会议：823 182 583，无需密码
We prove that every Kähler-Ricci shrinker (not necessarily compact) admits a quasi-projective variety structure. The proof uses Kähler reduction and Birkar's boundedness result for Fano varieties. Moreover we propose several conjectures for Kähler-Ricci shrinkers, which unifies the well-developed theories for Kähler-Einstein metrics and Calabi-Yau cones.
