, and Calderón-Zygmund operators for non doubling measuresX Tolsa
Mathematische Annalen 319 (1), 89-149, 2001
337 2001 Painlevé's problem and the semiadditivity of analytic capacity X Tolsa
arXiv preprint math/0204027, 2002
314 2002 L2-boundedness of the Cauchy integral operator for continuous measures X Tolsa
Duke Mathematical Journal, 1999, vol. 98, núm. 2, p. 269-304., 1999
130 1999 Littlewood–Paley theory and the T (1) theorem with non-doubling measures X Tolsa
Advances in Mathematics 164 (1), 57-116, 2001
128 2001 Analytic capacity, the Cauchy transform, and non-homogeneous Calderón-Zygmund theory X Tolsa
Birkhäuser, 2014
125 2014 The space 𝐻¹ for nondoubling measures in terms of a grand maximal operator X Tolsa
Transactions of the American Mathematical Society 355 (1), 315-348, 2003
109 2003 A proof of the weak (1, 1) inequality for singular integrals with non doubling measures based on a Calderón-Zygmund decomposition X Tolsa
Publicacions Matematiques, 163-174, 2001
96 2001 On the uniform rectifiability of AD-regular measures with bounded Riesz transform operator: the case of codimension 1 F Nazarov, A Volberg, X Tolsa
Acta Mathematica 213 (2), 237-321, 2014
88 2014 Bilipschitz maps, analytic capacity, and the Cauchy integral X Tolsa
Annals of mathematics, 1243-1304, 2005
81 2005 Uniform rectifiability, Calderón–Zygmund operators with odd kernel, and quasiorthogonality X Tolsa
Proceedings of the London Mathematical Society 98 (2), 393-426, 2008
63 2008 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
60 2015 The semiadditivity of continuous analytic capacity and the inner boundary conjecture X Tolsa
American Journal of Mathematics 126 (3), 523-567, 2004
58 2004 Rectifiability of harmonic measure J Azzam, S Hofmann, JM Martell, S Mayboroda, M Mourgoglou, X Tolsa, ...
Geometric and Functional Analysis 26 (3), 703-728, 2016
53 * 2016 Cotlar's inequality without the doubling condition and existence of principal values for the Cauchy integral of measures X Tolsa
Journal für die reine und angewandte Mathematik 502, 199-235, 1998
53 1998 The planar Cantor sets of zero analytic capacity and the local 𝑇 (𝑏)-theorem J Mateu, X Tolsa, J Verdera
Journal of the American Mathematical Society 16 (1), 19-28, 2003
52 2003 Principal values for Riesz transforms and rectifiability X Tolsa
Journal of Functional Analysis 254 (7), 1811-1863, 2008
49 2008 On the Analytic Capacity Ɣ + X Tolsa
Indiana University mathematics journal, 317-343, 2002
46 2002 Cotlar's inequality and existence of principal values for the Cauchy integral without the doubling condition X Tolsa
J. Reine Angew. Math. 502, 199-235, 1998
42 1998 The Riesz transform, rectifiability, and removability for Lipschitz harmonic functions F Nazarov, X Tolsa, A Volberg
Publicacions Matemàtiques, 517-532, 2014
40 2014 Characterization of n -rectifiability in terms of Jones’ square function: part I X Tolsa
Calculus of Variations and Partial Differential Equations 54 (4), 3643-3665, 2015
39 2015