| Rectifiability of harmonic measure J Azzam, S Hofmann, JM Martell, S Mayboroda, M Mourgoglou, X Tolsa, ... Geometric and Functional Analysis 26, 703-728, 2016 | 126* | 2016 |
| Characterization of n-rectifiability in terms of Jones’ square function: Part II J Azzam, X Tolsa Geometric and Functional Analysis 25 (5), 1371-1412, 2015 | 113 | 2015 |
| A new characterization of chord-arc domains J Azzam, S Hofmann, JM Martell, K Nyström, T Toro J. Eur. Math. Soc 19 (4), 967–981, 2017 | 98 | 2017 |
| Harmonic measure and quantitative connectivity: geometric characterization of the -solvability of the Dirichlet problem J Azzam, S Hofmann, JM Martell, M Mourgoglou, X Tolsa arXiv preprint arXiv:1907.07102, 2019 | 79 | 2019 |
| An analyst’s traveling salesman theorem for sets of dimension larger than one J Azzam, R Schul Mathematische Annalen 370 (3), 1389-1476, 2018 | 49 | 2018 |
| Hard Sard: quantitative implicit function and extension theorems for Lipschitz maps J Azzam, R Schul Geometric and Functional Analysis 22 (5), 1062-1123, 2012 | 48 | 2012 |
| Bounded mean oscillation and the uniqueness of active scalar equations J Azzam, J Bedrossian Transactions of the American Mathematical Society 367 (5), 3095-3118, 2015 | 44 | 2015 |
| Semi-Uniform Domains and the A∞ Property for Harmonic Measure J Azzam International Mathematics Research Notices 2021 (9), 6717-6771, 2021 | 39 | 2021 |
| Mutual absolute continuity of interior and exterior harmonic measure implies rectifiability J Azzam, M Mourgoglou, X Tolsa Communications on Pure and Applied Mathematics 70 (11), 2121-2163, 2017 | 30 | 2017 |
| On a two-phase problem for harmonic measure in general domains J Azzam, M Mourgoglou, X Tolsa, A Volberg American Journal of Mathematics 141 (5), 1259-1279, 2019 | 27 | 2019 |
| Conformal energy, conformal Laplacian, and energy measures on the Sierpinski gasket J Azzam, MA Hall, RS Strichartz TRANSACTIONS-AMERICAN MATHEMATICAL SOCIETY 360 (4), 2089, 2008 | 25 | 2008 |
| Wasserstein distance and the rectifiability of doubling measures: part I J Azzam, G David, T Toro Mathematische Annalen 364 (1), 151-224, 2016 | 23 | 2016 |
| Quantitative comparisons of multiscale geometric properties J Azzam, M Villa Analysis & PDE 14 (6), 1873-1904, 2021 | 22 | 2021 |
| Absolute continuity of harmonic measure for domains with lower regular boundaries M Akman, J Azzam, M Mourgoglou Advances in Mathematics 345, 1206-1252, 2019 | 21 | 2019 |
| Singular sets for harmonic measure on locally flat domains with locally finite surface measure J Azzam, M Mourgoglou, X Tolsa International Mathematics Research Notices 2017 (12), 3751-3773, 2017 | 20 | 2017 |
| Sets of absolute continuity for harmonic measure in NTA domains J Azzam Potential analysis 45, 403-433, 2016 | 19 | 2016 |
| Tangent measures of elliptic measure and applications J Azzam, M Mourgoglou Analysis & PDE 12 (8), 1891-1941, 2019 | 17 | 2019 |
| Characterization of rectifiable measures in terms of 𝛼-numbers J Azzam, X Tolsa, T Toro Transactions of the American Mathematical Society 373 (11), 7991-8037, 2020 | 15 | 2020 |
| A two-phase free boundary problem for harmonic measure and uniform rectifiability J Azzam, M Mourgoglou, X Tolsa Transactions of the American Mathematical Society 373 (6), 4359-4388, 2020 | 14 | 2020 |
| A quantitative metric differentiation theorem J Azzam, R Schul Proceedings of the American Mathematical Society 142 (4), 1351-1357, 2014 | 14 | 2014 |
Mihalis MourgoglouIkerbasque Associate, Universidad del País VascoVerified email at ehu.eus
