Two weight estimates with matrix measures for well localized operators
From MaRDI portal
Publication:4633618
DOI10.1090/tran/7400zbMath1417.42013arXiv1611.06667OpenAlexW2963896098MaRDI QIDQ4633618
Amalia Culiuc, Brett D. Wick, Kelly Bickel, S. R. Treil'
Publication date: 3 May 2019
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1611.06667
Martingales with discrete parameter (60G42) Singular and oscillatory integrals (Calderón-Zygmund, etc.) (42B20) Integral operators (47G10) Martingales and classical analysis (60G46)
Related Items (5)
Two‐weight Tb theorems for well‐localized operators ⋮ Real-variable characterizations and their applications of matrix-weighted Triebel-Lizorkin spaces ⋮ Dyadic Harmonic Analysis and Weighted Inequalities: The Sparse Revolution ⋮ Sparse bounds for maximal rough singular integrals via the Fourier transform ⋮ Failure of the matrix weighted bilinear Carleson embedding theorem
Cites Work
- The sharp weighted bound for general Calderón-Zygmund operators
- Uniform sparse domination of singular integrals via dyadic shifts
- Weighted martingale multipliers in the non-homogeneous setting and outer measure spaces
- A study of the matrix Carleson embedding theorem with applications to sparse operators
- Bounds for the Hilbert transform with matrix \(A_{2}\) weights
- Two weight inequalities for individual Haar multipliers and other well localized operators
- Two weight \(L^{p}\) estimates for paraproducts in non-homogeneous settings
- Convex body domination and weighted estimates with matrix weights
- Bounds for Calderón-Zygmund operators with matrix \(A_{2}\) weights
- Well-Localized Operators on Matrix Weighted $L^2$ Spaces
- The Carleson Embedding Theorem with Matrix Weights
- Matrix weighted norm inequalities for commutators and paraproducts with matrix symbols
- Sharp $A_2$ estimates of Haar shifts via Bellman function
This page was built for publication: Two weight estimates with matrix measures for well localized operators