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A delayed interior area-to-height estimate for the Curve Shortening Flow
The principle of delayed parabolic regularity for the Curve Shortening Flow - that if two evolving curves bound a region of area $\mathcal A$, then, starting from time ${\mathcal A}/π$, the regularity of one curve is controllable in terms of the time elapsed, the area $\mathcal A$ and the regularity
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