Simon Bortz, Steve Hofmann
Let E⊂Rn+1, n≥1, be a uniformly rectifiable set of dimension nn. We show E that has big pieces of boundaries of a class of domains which satisfy a 2-sided corkscrew condition, and whose connected components are all chord-arc domains (with uniform control of the various constants). As a consequence, we deduce that E has big pieces of sets for which harmonic measure belongs to weak-A∞.
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