A field survey showing that quantitative rectifiability underpins results on Riesz transforms, removable sets, harmonic measure, and L^p boundary value problems for the Laplacian.
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Interactions between quantitative rectifiability, singular integrals, and boundary value problems for harmonic functions
A field survey showing that quantitative rectifiability underpins results on Riesz transforms, removable sets, harmonic measure, and L^p boundary value problems for the Laplacian.