Accessible parts of the boundary for domains with lower content regular complements

Jonas Azzam

We show that if $0<t<s\le n-1$, $\Omega \subseteq {\mathbb{R}}^n$ with lower $s$-content regular complement, and $z\in \Omega$, there is a chord-arc domain ${\Omega }_z\subseteq \Omega$ with center $z$…