Mathématiques > Accueil > Avancées en Mathématiques Pures et Appliquées > Numéro 3 (Juin 2022) > Article
David Békollè
University of Yaounde I
Cameroon
Adriel R. Keumo
University of Yaounde I
Cameroon
Edgar L. Tchoundja
University of Yaounde I
Cameroon
Brett D. Wick
Washington University - St. Louis
USA
Publié le 1er juin 2022 DOI : 10.21494/ISTE.OP.2022.0838
We characterize the weights for which we have the boundedness of standard weighted integral operators induced by the Bergman-Besov kernels acting between two weighted Lebesgue classes on the unit ball of ℂN in terms of Békollè - Bonami type condition on the weights. To accomplish this we employ the proof strategy originated by Békollè.
We characterize the weights for which we have the boundedness of standard weighted integral operators induced by the Bergman-Besov kernels acting between two weighted Lebesgue classes on the unit ball of ℂN in terms of Békollè - Bonami type condition on the weights. To accomplish this we employ the proof strategy originated by Békollè.
Bergman-Besov space weighted inequalities Bergman-Besov projection
Bergman-Besov space weighted inequalities Bergman-Besov projection