3 citations · 4 across the 7 of their papers we have counts for
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Boundedness of the Bergman projection on some weighted mixed norm Lebesgue spaces of the upper-half space
Jean-Marcel Tanoh Dje, Felix Ofori, Benoit F. Sehba
In this paper, we prove the boundedness of the Bergman projection on weighted mixed norm spaces of the upper-half space for some weights that are constructed using the logarithm fu…
Carleson embeddings and pointwise multipliers between Hardy-Orlicz spaces and Bergman-Orlicz spaces of the upper half-plane
J. M Tanoh Dje, Benoit F. Sehba
In this article, we give a general characterization of Carleson measures involving concave or convex growth functions. We use this characterization to establish continuous injectio…
Derivatives characterization of Bergman-Orlicz spaces and applications
Benoît F. Sehba
It is well known that a function is in a Bergman space of the unit ball if and only if it satisfies some Hardy-type inequalities. We extend this fact to Bergman-Orlicz spaces. As a…
Duality for large Bergman-Orlicz spaces and Boundedness of Hankel Operators
Benoit F. Sehba, Edgar Tchoundja
For the unit ball of , we consider Bergman-Orlicz spaces of holomorphic functions in , which are generalizations of classical Bergman spaces. We c…
Carleson embeddings and two operators on Bergman spaces of tube domains over symmetric cones
Cyrille Nana, Benoit F. Sehba
We prove Carleson embeddings for Bergman spaces of tube domains over symmetric cones, we apply them to characterize symbols of bounded Cesàro-type operators from weighted Bergman s…
Maximal function and Carleson measures in Békollé-Bonami weights
Carnot D. Kenfack, Benoît F. Sehba
Let be a Békollé-Bonami weight. We give a complete characterization of the positive measures such that $$\int_{\mathcal H}|M_ωf(z)|^qdμ(z)\le C\left(\int_{\mathcal H}|f(z)|…