Rodrigo Banuelos
Affiliations: | Purdue University, West Lafayette, IN, United States |
Area:
MathematicsGoogle:
"Rodrigo Banuelos"Parents
Sign in to add mentorRick Durrett | grad student | 1984 | UCLA | |
(Dissertation: Martingale Transforms, Related Singular Integrals, and AP-Weights) |
Children
Sign in to add traineePedro J. Mendez Hernandez | grad student | 2001 | Purdue |
Dahae You | grad student | 2002 | Purdue |
Prabhu Janakiraman | grad student | 2004 | Purdue |
Erkan Nane | grad student | 2006 | Purdue |
Ambica Rajagopal | grad student | 2006 | Purdue |
Bartlomiej A. Siudeja | grad student | 2008 | Purdue |
Sarah N. Bryant | grad student | 2009 | Purdue |
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Publications
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Bañuelos R, Kwaśnicki M. (2019) On the $\ell ^{p}$ -norm of the discrete Hilbert transform Duke Mathematical Journal. 168: 471-504 |
Bañuelos R, Kim D. (2019) Hardy–Stein identity for non-symmetric Lévy processes and Fourier multipliers Journal of Mathematical Analysis and Applications. 480: 123383 |
Bañuelos R, Kim D. (2019) WITHDRAWN: Hardy–Stein identity for non-symmetric Lévy processes and Fourier multipliers Journal of Mathematical Analysis and Applications |
Bañuelos R, Baudoin F, Chen L. (2019) Gundy–Varopoulos martingale transforms and their projection operators on manifolds and vector bundles Mathematische Annalen. 1-30 |
Bañuelos R, Osękowski A. (2018) Stability in Burkholder's differentially subordinate martingales inequalities and applications to Fourier multipliers Journal De MathéMatiques Pures Et AppliquéEs. 119: 1-44 |
Bañuelos R, Osȩkowski A. (2017) Sharp Weak Type Inequalities for Fractional Integral Operators Potential Analysis. 47: 103-121 |
Bañuelos R, Bogdan K, Luks T. (2016) Hardy–Stein identities and square functions for semigroups Journal of the London Mathematical Society-Second Series. 94: 462-478 |
Bañuelos R, Osȩkowski A. (2015) Sharp martingale inequalities and applications to Riesz transforms on manifolds, Lie groups and Gauss space Journal of Functional Analysis. 269: 1652-1713 |
Valverde LA, Bañuelos R. (2015) Heat Content and Small Time Asymptotics for Schrödinger Operators on ${\mathbb {R}}^{d}$ Potential Analysis. 42: 457-482 |
Bañuelos R, Osękowski A. (2014) On the operator ∧* and the Beurling-Ahlfors transform on radial functions Michigan Mathematical Journal. 63: 213-221 |