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Title |
With |
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J. Amer. Math. Soc. 15 (2002), 469-496 |
math.CA/9910039 |
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Uniform estimates on paraproducts |
Journal
d'Analyse de |
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Uniform estimates for multi-linear operators with modulation symmetry |
Journal
d'Analyse de |
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L^p estimates for the "biest" I. The Walsh model. |
Math. Annalen 329 (2004), 401-426 |
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L^p estimates for the "biest" II. The Fourier model. |
Math. Annalen 329 (2004), 427-461 |
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Multi-linear multipliers associated to simplexes of arbitrary length |
Submitted, Analysis
& PDE |
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A discrete model for the bi-carleson operator |
Geom. Func. Anal. 12 (2002), 1324-1364 |
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A counterexample to a multilinear endpoint question of Christ and Kiselev |
Math. Res. Letters 10 (2003), 237-246 |
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A Carleson-type theorem for a Cantor group model of the Scattering Transform |
Nonlinearity 19 (2003), 219-246 |
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Multilinear interpolation between adjoint operators |
J. Funct. Anal. 199 (2003), 379-385 |
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L^p bounds for a maximal dyadic sum operator |
Math. Z. 246 (2004), 321-337 |
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Bi-parameter paraproducts |
Acta Math. 193 (2004), 269–296 |
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On multilinear oscillatory integrals, nonsingular and singular |
Duke Math. J. 130 (2005), 321—351. |
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Nonlinear Fourier Analysis |
to appear, |
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The Bi-Carleson operator |
GAFA 16 (2006), 230—277 |
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Multi-parameter paraproducts |
Revista Mat. Iber. 22 (2006), 963-976 |
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Maximal multilinear operators |
Trans. Amer. Math. Soc., 360 (2008), 4989-5042 |
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Breaking duality in the return times theorem |
Duke Math. J. 143 (2008), 281-355 |
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The
Walsh model for $M_2^*$ Carleson |
Revista
Mat. Iber. 24 (2008), 721-744 |
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A
variation norm Carleson theorem |
Submitted, J. Europ. Math.
Soc. |
Bilinear and multilinear estimates also arise in my papers
in PDE and in my papers on the Kakeya and restriction
problems.
Multilinear expansions also arise in inverse scattering, but I have classified
inverse scattering as a branch of PDE.
Some further papers dealing with more general aspects of harmonic analysis can be found here.