2011/12/28 by Li Ma, Ma, Li, Ingo Witt +2
Mathematics · Physics and Astronomy · #35Jxx #53Cxx #Advanced Differential Geometry Research #Analysis of PDEs (math.AP) #Differential Geometry (math.DG) #FOS: Mathematics #Geometric Analysis and Curvature Flows #Geometry and complex manifolds #math.AP #math.DG #msc:35Jxx #msc:53Cxx
paper · pdf · doi:10.48550/arxiv.1112.6073
a gap in L.F.Wu's result cited in our paper is filled in our case
openalex publication_date 2011/12/28 · arxiv created 2015/09/28 · arxiv updated 2015/09/29 · openalex created_date 2025/10/10 · openalex updated_date 2026/07/28
In this paper, we shall use the Kähler geometry formulation to study the global behavior of the Ricci flow on R2. The geometric feature of our Ricci flow is that it has finite width. Our aim is to determine the limiting metric (which corresponds an eternal Ricci flow) obtained by L.F.Wu. We can use the classification result of Daskalopoulos-Sesum to give a sufficient condition such that the limiting metric of L.F.Wu is the metric of cigar soliton.