Dyadic weights on $\mathbb {R}^n$ and reverse Hölder inequalities

DOI10.4064/sm8621-6-2016zbMath1354.42044arXiv1407.8356OpenAlexW2489465860MaRDI QIDQ2835997

Eleftherios N. Nikolidakis, Antonios D. Melas

Publication date: 30 November 2016

Published in: Studia Mathematica (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1407.8356

zbMATH Keywords

reverse Hölder inequalityMuckenhoupt weightnon-increasing rearrangementdyadic weights

Mathematics Subject Classification ID

Maximal functions, Littlewood-Paley theory (42B25) Harmonic analysis in several variables (42B99)

Related Items (4)

Theory of locally concave functions and its applications to sharp estimates of integral functionals ⋮ Sharp Lorentz estimates for dyadic-like maximal operators and related Bellman functions ⋮ Extremal sequences for the Bellman function of three variables of the dyadic maximal operator related to Kolmogorov’s inequality ⋮ Rearrangement estimates for \(A_\infty\) weights

Cites Work

• Dyadic \(A_1\) weights and equimeasurable rearrangements of functions
• A Hardy inequality and applications to reverse Hölder inequalities for weights on \(\mathbb{R}\)
• The L\(^p\)-integrability of the partial derivatives of a quasiconformal mapping
• A SHARP $L^{\lowercase{p}}$ INEQUALITY FOR DYADIC $A_{1}$ WEIGHTS IN $\mathbb{R}^{\lowercase{n}}$
• Weighted norm inequalities for maximal functions and singular integrals
• Weighted Norm Inequalities for the Hardy Maximal Function

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