Well-Localized Operators on Matrix Weighted $L^2$ Spaces

zbMath1356.47039arXiv1407.3819MaRDI QIDQ2828639

Kelly Bickel, Brett D. Wick

Publication date: 26 October 2016

Full work available at URL: https://arxiv.org/abs/1407.3819

zbMATH Keywords

matrix \(A_2\) weightswell-localized operatorsT(1) theoremsweighted Carleson embedding theoremweighted Haar basis

Mathematics Subject Classification ID

Spaces of vector- and operator-valued functions (46E40) Dilations, extensions, compressions of linear operators (47A20) Linear operators on function spaces (general) (47B38) Conjugate functions, conjugate series, singular integrals (42A50) Quasitriangular and nonquasitriangular, quasidiagonal and nonquasidiagonal linear operators (47A66)

Related Items (5)

Characterizations of \(A_{2}\) matrix power weights ⋮ Two‐weight Tb theorems for well‐localized operators ⋮ Real-variable characterizations and their applications of matrix-weighted Triebel-Lizorkin spaces ⋮ A study of the matrix Carleson embedding theorem with applications to sparse operators ⋮ Two weight estimates with matrix measures for well localized operators

This page was built for publication: Well-Localized Operators on Matrix Weighted $L^2$ Spaces