arXiv · 0905.4317
A chord-arc covering theorem in Hilbert space
Abstract
We prove that there exists $M>0$ such that for any closed rectifiable curve $Γ$ in Hilbert space, almost every point in $Γ$ is contained in a countable union of $M$ chord-arc curves whose total length is no more than $M$ times the length of $Γ$.
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Jonas Azzam. 2011-06-21. A chord-arc covering theorem in Hilbert space. https://arxiv.org/abs/0905.4317
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