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- W3204752797 abstract "In this paper, we consider Ricci flows admitting closed and smooth tangent flows in the sense of Bamler [Bam20c]. The tangent flow in question can be either a tangent flow at infinity for an ancient Ricci flow, or a tangent flow at a singular point for a Ricci flow developing a finite-time singularity. Among other things, we prove: (1) that in these cases the tangent flow must be unique, (2) that if a Ricci flow with finite-time singularity has a closed singularity model, then the singularity is of Type I and the singularity model is the tangent flow at the singular point; this answers a question proposed in [CCGGIIKLLN10], (3) a dichotomy theorem that characterizes ancient Ricci flows admitting a closed and smooth backward sequential limit." @default.
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- W3204752797 date "2021-09-29" @default.
- W3204752797 modified "2023-09-27" @default.
- W3204752797 title "On Ricci flows with closed and smooth tangent flows" @default.
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- W3204752797 doi "https://doi.org/10.48550/arxiv.2109.14763" @default.
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