Riesz means on homogeneous trees
Abstract: Let be a homogeneous tree. We prove that if f ∈ Lp (), 1 ≤ p ≤ 2, then the Riesz means SzR (f) converge to f everywhere as R → ∞, whenever Re z > 0.
- Location
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Deutsche Nationalbibliothek Frankfurt am Main
- Extent
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Online-Ressource
- Language
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Englisch
- Bibliographic citation
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Riesz means on homogeneous trees ; volume:8 ; number:1 ; year:2021 ; pages:60-65 ; extent:6
Concrete operators ; 8, Heft 1 (2021), 60-65 (gesamt 6)
- Creator
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Papageorgiou, Effie
- DOI
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10.1515/conop-2020-0111
- URN
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urn:nbn:de:101:1-2410301545526.712132961973
- Rights
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Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Last update
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15.08.2025, 7:26 AM CEST
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Associated
- Papageorgiou, Effie
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Unitarization of the Horocyclic Radon Transform on Homogeneous Trees
Riesz Transform for a Flow Laplacian on Homogeneous Trees
Bounds on the Riesz means of mixed Steklov eigenvalues
Half-waves and spectral Riesz means on the 3-torus
Harmonic Bergman Projectors on Homogeneous Trees
Approximation by homogeneous polynomial solutions of the Riesz system in IR3
Some inequalities related to strong convergence of Riesz logarithmic means
Hardy–Littlewood fractional maximal operators on homogeneous trees
Riesz* homomorphisms on pre-Riesz spaces consisting of continuous functions
Bochner-Riesz Means at the Critical Index: Weighted and Sparse Bounds
Characterization of homogeneous symmetric monotone bivariate means
HOMOGENEOUS NON-SYMMETRIC MEANS OF TWO VARIABLES
Unitarization of the Horocyclic Radon Transform on Homogeneous Trees
Riesz Transform for a Flow Laplacian on Homogeneous Trees
Bounds on the Riesz means of mixed Steklov eigenvalues
Half-waves and spectral Riesz means on the 3-torus
Harmonic Bergman Projectors on Homogeneous Trees
Approximation by homogeneous polynomial solutions of the Riesz system in IR3
Some inequalities related to strong convergence of Riesz logarithmic means
Hardy–Littlewood fractional maximal operators on homogeneous trees
Riesz* homomorphisms on pre-Riesz spaces consisting of continuous functions
Bochner-Riesz Means at the Critical Index: Weighted and Sparse Bounds
Characterization of homogeneous symmetric monotone bivariate means
HOMOGENEOUS NON-SYMMETRIC MEANS OF TWO VARIABLES