Maximal inequalities, Fourier multipliers, Littlewood-Paley theorems, and approximations by entire analytic functions in weighted spaces

DOI10.1007/BF02297790zbMath0449.42017MaRDI QIDQ1147323

Hans Triebel

Publication date: 1980

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

zbMATH Keywords

Fourier multipliersweighted Sobolev spacesLittlewood-Paley theoryultradistributionsmaximal inequalities

Mathematics Subject Classification ID

Maximal functions, Littlewood-Paley theory (42B25)

Related Items (2)

Complex interpolation and Fourier multipliers for the spaces \(B^s_{p,q}\) and \(F^s_{p,q}\) of Besov-Hardy-Sobolev type: The case \(O<p\leq\infty,\;O<q\leq \infty\) ⋮ Complex interpolation and Fourier multipliers for the spaces \(B^s_{p,q}\) and \(F^s_{p,q}\) of Besov-Hardy-Sobolev type: The case \(0<p\leq\infty, 0<q\leq\infty\)

Cites Work

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• Sur quelques extensions de la notion de distribution
• Weighted norm inequalities for maximal functions and singular integrals
• Spaces of Distributions with Weights. Multipliers inLp-spaces with Weights
• Some Maximal Inequalities
• Weighted Norm Inequalities for the Hardy Maximal Function

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