Mohamed Sifi

Opdam's hypergeometric functions: product formula and convolution structure in dimension 1

Abstract. Let G (,)

Besov-Type Spaces on R d and Integrability for the Dunkl Transform ?

\operatorname{G}_\lambda ^{(\alpha ,\beta )}

Uncertainty principles and characterization of the heat kernel for certain differential-reflection operators

be the eigenfunctions of the Dunkl–Cherednik operator T (,)

Riesz potentials of Radon measures associated to reflection groups

\operatorname{T}^{(\alpha ,\beta )}

L p

on

L^{p}

\mathbb {R}

-Fourier analysis for certain differential-reflection operators

. In this paper we express the product G (,) (x)G (,) (y)

Symmetric Besov-Bessel Spaces

\operatorname{G}_\lambda ^{(\alpha ,\beta )}(x)\,\operatorname{G}_\lambda ^{(\alpha ,\beta )}(y)

On the boundedness of pseudo-differential operators associated with the Dunkl transform on the real line

as an integral in terms of G (,) (z)

Riesz transforms for Dunkl transform

\operatorname{G}_\lambda ^{(\alpha ,\beta )}(z)