Mean oscillation of functions and the Paley-Wiener space

DOI10.1007/BF02476028zbMath0914.42011WikidataQ125968572 ScholiaQ125968572MaRDI QIDQ1271491

Rodolfo H. Torres

Publication date: 2 June 1999

Published in: The Journal of Fourier Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/59565

zbMATH Keywords

waveletsBesov spacescommutatorsHankel operatorsPaley-Wiener spacemean oscillationSchatten-von Neumann ideals

Mathematics Subject Classification ID

Maximal functions, Littlewood-Paley theory (42B25) Sobolev spaces and other spaces of ``smooth functions, embedding theorems, trace theorems (46E35) Fourier and Fourier-Stieltjes transforms and other transforms of Fourier type (42B10) Linear operators belonging to operator ideals (nuclear, (p)-summing, in the Schatten-von Neumann classes, etc.) (47B10) Toeplitz operators, Hankel operators, Wiener-Hopf operators (47B35) General harmonic expansions, frames (42C15)

Related Items (2)

Characterizing wavelet coefficient decay of discrete-time signals ⋮ Schatten properties of Toeplitz operators on the Paley–Wiener space

Cites Work

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• On the action of Hankel and Toeplitz operators on some function spaces
• Toeplitz and Hankel operators on the Paley-Wiener space
• Hankel operators on the Paley-Wiener space in \({\mathbb{R}}^ d\)
• Factorization theorems for Hardy spaces in several variables
• Fonctions entières et intégrales de Fourier multiples. II
• Wiener-Hopf Operators on a Finite Interval and Schatten-Von Neumann Classes
• Mean Oscillation and Besov Spaces
• Spaces of sequences, sampling theorem, and functions of exponential type

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