69 citations · 285 across the 26 of their papers we have counts for
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math.AP2017★ 9 cited
Semi-uniform domains and the property for harmonic measure
Jonas Azzam
We study the properties of harmonic measure in semi-uniform domains. Aikawa and Hirata showed in \cite{AH08} that, for John domains satisfying the capacity density condition (CDC),…
math.AP2017
A two-phase free boundary problem for harmonic measure and uniform rectifiability
Jonas Azzam, Mihalis Mourgoglou, Xavier Tolsa
We assume that , are two disjoint domains whose complements satisfy the capacity density condition and the intersection of their bound…
math.AP2017★ 8 cited
Tangent measures of elliptic harmonic measure and applications
Jonas Azzam, Mihalis Mourgoglou
Tangent measure and blow-up methods, are powerful tools for understanding the relationship between the infinitesimal structure of the boundary of a domain and the behavior of its h…