Uniform rectifiability and harmonic measure, II: Poisson kernels in $L^{p}$ imply uniform rectifiability

By S. Hofmann, J. M. Martell, Ignacio Uriarte-Tuero. 2012

72 citations recorded by the source corpus.

The first author was supported by NSF grants DMS-0801079 and DMS-1101244. The second author was supported by MICINN Grant MTM2010-16518, and by CSIC PIE 200850I015. The third author was partially supported by grants DMS-0901524, CAREER DMS- 1056965 (US NSF), Sloan Research Foundation, and MTM2010-16232, MTM2009-14694-C02-01 (Spain).

Subfields: Applied Mathematics

View Paper: https://www.semanticscholar.org/paper/fca94fb0a773f65b8d17375cca2726de561b624f

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In Applied Mathematics

1. J. M. Martell
2. S. Hofmann
3. Kaj Nyström
4. Phi Le
5. P. Auscher
6. Xuan Thinh Duong
7. D. Cruz-Uribe
8. A. Mcintosh

Citations in the corpus

• The weak-A∞ property of harmonic and p-harmonic measures implies uniform rectifiability (2015, result): “Compared to [Hofmann et al. 2014] the main new advances in the present paper are two.”