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- W2912398329 abstract "Let $Omegasubsetmathbb R^{n+1}$ be open and let $Esubset partialOmega$ with $0<H^s(E)<infty$, for some $sin(n,n+1)$, satisfy a local capacity density condition. In this paper it is shown that the harmonic measure cannot be mutually absolutely continuous with $H^s$ on $E$. This answers a question of Azzam and Mourgoglou, who had proved the same result under the additional assumption that $Omega$ is a uniform domain." @default.
- W2912398329 created "2019-02-21" @default.
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- W2912398329 date "2019-01-23" @default.
- W2912398329 modified "2023-10-15" @default.
- W2912398329 title "The mutual singularity of harmonic measure and Hausdorff measure of codimension smaller than one." @default.
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