supported by the YSBR-001,the NSFC(12201597);research funds from USTC(University of Science and Technology of China)and CAS(Chinese Academy of Sciences);supported by the YSBR-001;the NSFC(11971452,12026251);a research fund from USTC.
This paper is the sequel to our study of heat kernel on Ricci shrinkers[29].In this paper,we improve many estimates in[29]and extend the recent progress of Bamler[2].In particular,we drop the compactness and curvature...
supported by National Natural Science Foundation of China(Grant No.12001532);supported by the Special Priority Program SPP 2026“Geometry at Infinity”from the German Research Foundation(DFG)。
In this paper,we show the relation between the existence of twisted conical K?hler-Ricci solitons and the greatest log Bakry-Emery-Ricci lower bound on Fano manifolds.This is based on our proofs of some openness theor...
Weak scalar curvature lower bounds along Ricci flow Wenshuai Jiang,Weimin Sheng&Huaiyu Zhang Abstract In this paper,we study Ricci fow on compact manifolds with a continuous initial metric.It was known from Simon(2002...