Multiplier criteria of Hörmander type for Fourier series and applications to Jacobi series and Hankel transforms
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Publication:1253755
DOI10.1007/BF01420728zbMath0397.42007MaRDI QIDQ1253755
Publication date: 1979
Published in: Mathematische Annalen (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/163284
Related Items (6)
Endpoint bounds of square functions associated with Hankel multipliers ⋮ A multiplier theorem for the Hankel transform on the associated Hardy space ⋮ Hardy-Littlewood inequality and $L^p$-$L^q$ Fourier multipliers on compact hypergroups ⋮ Multiplier criteria of Hörmander type for Fourier series and applications to Jacobi series and Hankel transforms ⋮ Sharp multiplier theorem for multidimensional Bessel operators ⋮ Radial Functions and Invariant Convolution Operators
Cites Work
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- Theorems on power series of the class Hp
- Estimates for translation invariant operators in \(L^p\) spaces
- Variation diminishing Hankel transforms
- Multiplier criteria of Hörmander type for Fourier series and applications to Jacobi series and Hankel transforms
- On the behavior of special classes of ultraspherical expansions. I, II
- A transplantation theorem between ultraspherical series
- Sur les multiplicateurs dans \({\mathcal F}L^ p\)
- A transplantation theorem for Jacobi series
- Analyse harmonique non-commutative sur certains espaces homogènes. Etude de certaines intégrales singulières. (Non-commutative harmonic analysis on certain homogeneous spaces. Study of certain singular integrals.)
- The multiplier problem for the ball
- On the multipliers of Hankel transform
- On the decomposition theorems of Fourier transforms with weighted norms
- The decomposition of Walsh and Fourier series
- Hankel Multiplier Transformations and Weighted p-Norms
- A characterization of localized Bessel potential spaces and applications to Jacobi and Henkel multipliers
- A multiplier theorem for ultraspherical series
- Some Necessary Conditions for Radial Fourier Multipliers
- The theory of ultraspherical multipliers
- Note on the Bohr-Hardy Theorem
- Sommes De Cesaro Et Multiplicateurs Des Developpements en Harmoniques Spheriques
- Classical Expansions and Their Relation to Conjugate Harmonic Functions
- Weighted Norm Inequalities for the Hardy Maximal Function
- Multipliers for Spherical Harmonic Expansions
- A multiplier theorem for Jacobi expansions
- Sur les multiplicateurs des séries de Fourier
- A Theorem on Cesàro Summability
- Jacobi and Hankel multipliers of type \((p,q)\), \(1<p<q<\infty\)
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