The Riesz transform of codimension smaller than one and the Wolff energy /

"Fix d [greater than or equal to] 2, and s [epsilon] (d - 1, d). We characterize the non-negative locally finite non-atomic Borel measures [mu] in Rd for which the associated s-Riesz transform is bounded in L²([mu]) in terms of the Wolff energy. This extends the range of s in which the Mateu-Pr...

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Détails bibliographiques
Cote:Libro Electrónico
Auteurs principaux: Jaye, Benjamin, 1984- (Auteur), Nazorov, Fedor (Fedya L'vovich) (Auteur), Reguera, Maria Carmen, 1981- (Auteur), Tolsa, Xavier (Auteur)
Format: Électronique eBook
Langue:Inglés
Publié: Providence, RI : American Mathematical Society, [2020]
Collection:Memoirs of the American Mathematical Society, number 1293
Sujets:
Harmonic analysis.
Lipschitz spaces.
Laplacian operator.
Calderón-Zygmund operator.
Potential theory (Mathematics)
Potential theory (Physics)
Analyse harmonique.
Espaces de Lipschitz.
Laplacien.
Opérateur de Calderón-Zygmund.
Théorie du potentiel.
Análisis armónico
Potencial, Teoría del (Matemáticas)
Calderón-Zygmund operator
Harmonic analysis
Laplacian operator
Lipschitz spaces
Harmonic analysis on Euclidean spaces > Harmonic analysis in several variables {For automorphic theory, see mainly 11F30} > Harmonic analysis and PDE [See also 35-XX].
Potential theory {For probabilistic potential theory, see 60J45} > Higher-dimensional theory > Potentials and capacities, extremal length.
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