A class of bilinear multipliers given by Littlewood-Paley decomposition
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Publication:302072
DOI10.1016/j.jmaa.2016.06.004zbMath1342.42013OpenAlexW2412293898MaRDI QIDQ302072
Publication date: 4 July 2016
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2016.06.004
Maximal functions, Littlewood-Paley theory (42B25) Multipliers for harmonic analysis in several variables (42B15)
Cites Work
- Orthogonality principle for bilinear Littlewood-Paley decompositions
- Some remarks on bilinear Littlewood--Paley theory
- \(L^p\) estimates for non-smooth bilinear Littlewood-Paley square functions on \(\mathbb R\)
- Relations between bilinear multipliers on \(\mathbb R^n\), \(\mathbb T^n\) and \(\mathbb Z^n\)
- A Littlewood-Paley inequality for arbitrary intervals
- \(L^p\) estimates on the bilinear Hilbert transform for \(2<p<\infty\)
- On Calderón's conjecture
- Uniform bounds for the bilinear Hilbert transforms. I
- A uniform estimate.
- Bilinear square functions and vector-valued Calderón-Zygmund operators
- The multiplier problem for the ball
- Bilinear multipliers and transference
- Transference on certain multilinear multiplier operators
- Boundedness of smooth bilinear square functions and applications to some bilinear pseudo-differential operators
- The disc as a bilinear multiplier
- A note on the bilinear Littlewood-Paley square function
- Classical Fourier Analysis
- Unboundedness of the Ball Bilinear Multiplier Operator
- Jodeit's extensions for bilinear multipliers
- On bilinear Littlewood-Paley square functions