Classification of compact ancient solutions to the Ricci flow on surfaces

Mathematics – Differential Geometry

Scientific paper

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Scientific paper

We consider an ancient solution $g(\cdot,t)$ of the Ricci flow on a compact
surface that exists for $t\in (-\infty,T)$ and becomes spherical at time $t=T$.
We prove that the metric $g(\cdot,t)$ is either a family of contracting
spheres, which is a type I ancient solution, or a Rosenau solution, which is a
type II ancient solution.

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