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20062022
most citedNon Tangential Convergence for the Ornstein-Uhlenbeck Semigroup

8 citations · 10 across the 6 of their papers we have counts for

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math.CA20221 cited

Boundedness of Gaussian Bessel Potentials and Bessel Fractional Derivatives on variable Gaussian Besov-Lipschitz spaces

Ebner Pineda, Luz Rodriguez, Wilfredo O. Urbina

In this paper we study the regularity properties of the Gaussian Bessel potentials and Gaussian Bessel fractional derivatives on variable Gaussian Besov-Lipschitz spaces $B_{p(\cdo…

math.CA2021

Some results on variable Gaussian Besov-Lipschitz and variable Gaussian Triebel-Lizorkin spaces

Ebner Pineda, Luz Rodriguez, Wilfredo Urbina-Romero

In a previous paper two of the authors introduced and study Gaussian Besov-Lipschitz spaces and Gaussian Triebel-Lizorkin spaces . Now, in this…

math.CA2020

The Boundedness of General Alternative Gaussian Singular Integrals on variable Lebesgue spaces with Gaussian measure

Eduard Navas, Ebner Pineda, Wilfredo Urbina

In a previous paper, we introduced a new class of Gaussian singular integrals, that we called the general alternative Gaussian singular integrals and study the boundedness of them…

math.CA2019

The Boundedness of Alternative General Gaussian Singular Integrals with respect to the Gaussian measure

Eduard Nava, Ebner Pineda, Wilfredo Urbina

In this paper we introduce a new class of Gaussian singular integrals, the general alternative Gaussian singular integrals and study the boundedness of them in Lp, p >1 and its wea…

math.CA20191 cited

The Boundedness of the Ornstein-Uhlenbeck semigroup on variable Lebesgue spaces with respect to the Gaussian measure

Jorge Moreno, Ebner Pineda, Wilfredo Urbina

The main result of this work is the proof of the boundedness of the Ornstein-Uhlenbeck semigroup in on Gaussian variable Lebesgue spaces un…

math.CA2012

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}^…