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Carleson's $\varepsilon^2$ -conjecture for tangent points of Jordan domains
Let $\Omega\subset\mathbb{R}^2$ be a Jordan domain, and let $\partial\Omega$ denote its boundary. For $x\in\partial\Omega$ , let $\varepsilon(x,r)$ be the Carleson $\varepsilon$ -fun…
openboundary-regularity geometric-measure-theory jordan-domains
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Carleson's ε2\varepsilon^2ε2-conjecture for tangent points of Jordan domains