activity
20172020
most citedLebesgue mixed norm estimates for Bergman projectors: from tube domains over homogeneous cones to homogeneous Siegel domains of type II

3 citations · 4 across the 5 of their papers we have counts for

collaborators

5 papers

math.CV20201 cited

About a conjecture of Lieb-Solovej

David Békollè, Jocelyn Gonessa, Benoît F. Sehba

Very recently, E. H. Lieb and J. P. Solovej stated a conjecture about the constant of embedding between two Bergman spaces of the upper-half plane. A question in relation with a We…

math.CV2019

estimates of Bergman projector on the minimal ball

Jocelyn Gonessa

We study the boundedness of Bergman projector on the minimal ball. This improves an important result of \cite{MY} due to G. Mengotti and E. H. Youssfi.

math.CV2017

A duality theorem for certain fock spaces

Jocelyn Gonessa

We characterise functions for the dual spaces of entire functions f such that fe^{-ϕ}\in L^p(\C^n,ρ^{-2}dA), 0<p\leq 1, where ϕis a subharmonic weight and ρ^{-2} is a positive func…

math.CA2017

Atomic decomposition and interpolation via the complex method for mixed norm Bergman spaces on tube domains over symmetric cones

David Bekolle, Jocelyn Gonessa, Cyrille Nana

Starting from an adapted Whitney decomposition of tube domains in $\C^n$ over irreducible symmetric cones of we prove an atomic decomposition theorem in mixed norm weighted…

math.CA20173 cited

Lebesgue mixed norm estimates for Bergman projectors: from tube domains over homogeneous cones to homogeneous Siegel domains of type II

David Bekolle, Jocelyn Gonessa, Cyrille Nana

We present a transference principle of Lebesgue mixed norm estimates for Bergman projectors from tube domains over homogeneous cones to homogeneous Siegel domains of type II associ…