Twisted convolution and Riesz means

DOI10.1007/BF02786931zbMath0924.42011MaRDI QIDQ1283054

Jacek Zienkiewicz, Krzystztof Stempak

Publication date: 10 November 1999

Published in: Journal d'Analyse Mathématique (Search for Journal in Brave)

zbMATH Keywords

Laguerre polynomialRiesz meanstwisted convolutionrestriction theoremtwisted Laplacian

Mathematics Subject Classification ID

Multipliers for harmonic analysis in several variables (42B15) Summability in several variables (42B08)

Related Items (11)

Bochner-Riesz means for the Hermite and special Hermite expansions ⋮ Bochner-Riesz profile of anharmonic oscillator \(\mathcal{L} = -\frac{d^2}{dx^2} + |x|\) ⋮ Sharp \(L^p\)-\(L^q\) estimate for the spectral projection associated with the twisted Laplacian ⋮ Local Hardy spaces with variable exponents associated with non-negative self-adjoint operators satisfying Gaussian estimates ⋮ Bounds on the Hermite spectral projection operator ⋮ Riesz \(L_p\) summability of spectral expansions related to the Schrödinger operator with constant magnetic field ⋮ A restriction theorem for Métivier groups ⋮ Coxeter system of lines and planes are sets of injectivity for the twisted spherical means ⋮ On the equisummability of Hermite and Fourier expansions ⋮ Sharp estimates for the Schrödinger equation associated with the twisted Laplacian ⋮ Plancherel-type estimates and sharp spectral multipliers

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Oscillatory integrals and spherical harmonics
• Weyl multipliers, Bochner-Riesz means and special Hermite expansions
• Hermite and special Hermite expansions revisited
• A note on spherical summation multipliers
• Beijing Lectures in Harmonic Analysis. (AM-112)
• Mean Convergence of Hermite and Laguerre Series. I
• A restriction theorem for the Fourier transform

This page was built for publication: Twisted convolution and Riesz means