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20232026
most citedGeneralized hypergeometric coherent states for special functions: mathematical and physical properties

1 citations · 1 across the 12 of their papers we have counts for

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12 papers

math.FA2026

The Pego Theorem for the Hilbert--Schmidt Class

Yaogan Mensah

This paper establishes an operator-theoretic version of Pego's compactness theorem within the framework of quantum harmonic analysis on general locally compact abelian phase spaces…

math.FA2026

Pego theorem for Hilbert space-valued functions on compact groups

Anaté Kodjovi Lakmon, Yaogan Mensah

We prove a Hilbert space-valued analogue of Pego's compactness theorem on compact groups. For square-integrable functions taking values in a Hilbert space rather than in the comple…

math.FA2026

The Stockwell transform on Gelfand pairs and localization operators

Claude G. Dosseh, Mawoussi Todjro, Yaogan Mensah

This paper addresses the extension of the Stockwell transform from locally compact abelian groups to Gelfand pairs. A suitable definition of the Stockwell transform is provided in…

math.FA2025

Spectral Barron spaces of vector-valued functions on compact groups

Yaogan Mensah, Isiaka Aremua

In this article, we study spectral Barron spaces whose elements are Banach space-valued functions on a compact group whose Fourier transforms admit a certain summability property.…

math.FA2025

On quantum Sobolev spaces consisting of Hilbert-Schmidt operators

Anaté K. Lakmon, Yaogan Mensah

In the present paper, we study quantum Sobolev spaces whose elements are operators of the Hilbert-Schmidt class. We construct these Sobolev spaces from the Fourier transform for op…

math.FA2025

Spectral Barron spaces arising from quantum harmonic analysis

Yaogan Mensah

In this paper, spectral Barron spaces are defined in the framework of quantum harmonic analysis. Their fundamental properties are studied. These include, among others, their comple…

math.FA2024

Vector Fourier analysis on compact groups and Assiamoua spaces

Yaogan Mensah

This paper shows how a family of function spaces (coined as Assiamoua spaces) plays a fundamental role in the Fourier analysis of vector-valued functions compact groups. These spac…

math.FA2024

Spherical Fourier multipliers related to Gelfand pairs

Yaogan Mensah, Marie Françoise Ouedraogo

In this paper, we introduce a family of Fourier multipliers using the spherical Fourier transform on Gelfand pairs. We refer to them as spherical Fourier multipliers. We study cert…

math.FA2024

Weighted Gelfand pairs, weighted spherical Fourier transform and multipliers

Assèkè Y. Tissinam, Abudulaï Issa, Yaogan Mensah

A kind of generalized Gelfand pair is introduced via a Banach algebra consisting of bi-invariant functions in a weighted Lebesgue space. The related spherical functions and the Fou…

math.FA2024

Sobolev spaces of vector-valued functions on compact groups

Yaogan Mensah

This paper deals with a class of Sobolev spaces of vector-valued functions on a compact group. Some Sobolev embedding theorems are proved.

math.FA2023

Sobolev spaces on hypergroups Gelfand pairs

Ky T. Bataka, Murphy E. Egwe, Yaogan Mensah

This paper introduces Sobolev spaces over Gelfand pairs in the framework of hypergroups. The Sobolev spaces in question are constructed from the Fourier transform on hypergroup Gel…

math-ph2023★ 1 cited

Generalized hypergeometric coherent states for special functions: mathematical and physical properties

Isiaka Aremua, Messan Médard Akouetegan, Komi Sodoga +2

In continuation of our previous works J. Phys. A: Math. Gen. 35, 9355-9365 (2002), J. Phys. A: Math. Gen. 38, 7851 (2005) and Eur. Phys. J. D 72, 172 (2018), we investigate a class…