1 citations · 2 across the 5 of their papers we have counts for
6 papers
Riesz Potentials, Bessel Potentials and Fractional Derivatives on Triebel-Lizorkin spaces for the Gaussian Measure
A. Eduardo Gatto, Ebner Pineda, Wilfredo Urbina
In a previous paper the boundedness properties of Riesz Potentials, Bessel potentials and Fractional Derivatives were studied in detail on Gaussian Besov-Lipschitz spaces $B_{p,q}^…
Riesz Potentials, Bessel Potentials and Fractional Derivatives on Besov-Lipschtz spaces for the Gaussian Measure
A. Eduardo Gatto, Ebner Pineda, Wilfredo Urbina
In this paper we will study the boundedness of Riesz Potentials, Bessel potentials and Fractional Derivatives on Gaussian Besov-Lipschitz spaces . Also these result…
On Gaussian Lipschitz spaces and the boundedness of Fractional Integrals and Fractional Derivatives on them
A. Eduardo Gatto, Wilfredo Urbina
In this paper we introduce Lipschitz spaces with respect to the Gaussian measure, and study the boundedness of the fractional integral and fractional derivative operators on them.T…
Boundedness on inhomogeneous Lipschitz spaces of fractional integrals, singular integrals and hypersingular integrals associated to non-doubling measures
A. Eduardo Gatto
In the context of a finite measure metric space whose measure satisfies a growth condition, we prove "T1" type necessary and sufficient conditions for the boundedness of fractional…
Boundedness properties of fractional integral operators associated to non--doubling measures
Jose Garcia-Cuerva, A. Eduardo Gatto
The main purpose of this paper is to investigate the behaviour of fractional integral operators associated to a measure on a metric space satisfying just a mild growth condition, n…
Lipschitz spaces and Calderon-Zygmund operators associated to non-doubling measures
Jose Garcia-Cuerva, A. Eduardo Gatto
In the setting of with an dimensional measure we give several characterizations of Lipschitz spaces in terms of mean oscillations involving We also show that L…