activity
20082026
most citedDerivatives characterization of Bergman-Orlicz spaces and applications

3 citations · 10 across the 34 of their papers we have counts for

collaborators

43 papers

math.CA2026

Sharp weighted norm estimates for the positive Bergman operator: the two-parameter case

Benoit F. Sehba

We allow the exponent that defines the positive Bergman operator on the upper half-plane to differ from the exponent that defines the underlying weighted Lebesgue spaces. I…

math.CA2026

Factorization and Atomic Decomposition in Hardy-Orlicz Spaces on the Upper Half-Plane with Applications to Hankel Operators

Jean-Marcel Tanoh Dje, Justin Feuto, Benoît F. Sehba

In this work, we establish a strong factorization for Hardy-Orlicz spaces on the upper half-plane. We show that the product of two functions belonging respectively to Hardy-Orlicz…

math.GM2026

On some inequalities for weighted products and ratios of the sine function

Augustine L. Mahu, Benoît F. Sehba, Cecilia D. Williams

We introduce a reflection-substitution technique for sine inequalities that yields, via Hölder's inequality and its reverse, distinct upper bounds for products and lower…

math.CA2026

Convexity of the embedding parameter sets of some analytic function spaces

Benoit F. Sehba

In this note, we study the geometric structure of the parameter sets governing continuous embeddings between weighted Bergman-Orlicz spaces. First, for a fixed pair of growth funct…

math.GM2026

Weighted Product Inequalities for the Sine Function: A Gamma-Function Approach and Sharp Comparisons

Augustine L. Mahu, Benoît F. Sehba, Cecilia D. Williams

Using the log-convexity of the Gamma function and Euler's reflection formula, we give a new proof of a classical weighted sine product inequality. Two different parameter choices y…

math.FA2025

Some equivalent definitions for weighted Korenblum and Bloch-type spaces of the upper half-plane

Benoit F. Sehba

In this paper, we prove some equivalent characterizations of weighted Korenblum spaces and Bloch spaces in terms of symbols of bounded Hankel operators.