Two weight inequalities for positive operators: doubling cubes

DOI10.4171/rmi/1197zbMath1459.42024arXiv1812.04952OpenAlexW3014262304MaRDI QIDQ1998702

Michael T. Lacey, Wei Chen

Publication date: 7 March 2021

Published in: Revista Matemática Iberoamericana (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1812.04952

zbMATH Keywords

Muckenhoupt conditionmaximal functionsdoubling cubestesting inequality

Mathematics Subject Classification ID

Singular and oscillatory integrals (Calderón-Zygmund, etc.) (42B20) Maximal functions, Littlewood-Paley theory (42B25)

Related Items (3)

Unnamed Item ⋮ Restricted testing for positive operators ⋮ Restricted testing conditions for the multilinear maximal operator

Cites Work

• Weighted Solyanik estimates for the Hardy-Littlewood maximal operator and embedding of \(\mathcal A_\infty\) into \(\mathcal A_p\)
• Weak and strong type estimates for maximal truncations of Calderón-Zygmund operators on \(A_p\) weighted spaces
• Two weight norm inequalities for the \(g\) function
• Two-weight inequality for the Hilbert transform: a real variable characterization. I
• Two-weight inequality for the Hilbert transform: a real variable characterization. II
• Two weight inequalities for individual Haar multipliers and other well localized operators
• A characterization of product BMO by commutators.
• A characterization of two weight norm inequalities for maximal singular integrals with one doubling measure
• Tauberian conditions, Muckenhoupt weights, and differentiation properties of weighted bases
• A Two Weight Weak Type Inequality for Fractional Integrals
• A characterization of a two-weight norm inequality for maximal operators
• Sharp weighted bounds for the q -variation of singular integrals

This page was built for publication: Two weight inequalities for positive operators: doubling cubes