2 citations · 6 across the 9 of their papers we have counts for
9 papers
On Tent Spaces for the Gaussian Measure
Liliana Forzani, Roberto Scotto, Wilfredo Urbina
Following the scheme of tent spaces in classical harmonic analysis developed by R. Coifman, Y. Meyer, and E. Stein in \cite{cms}, we succeed in doing so for the Gaussian setting. I…
Endpoint estimates for higher order Gaussian Riesz transforms
Fabio Berra, Estefanía Dalmasso, Roberto Scotto
We will show that, contrary to the behavior of the higher order Riesz transforms studied so far on the atomic Hardy space , associated with the Ornst…
Endpoint estimates for harmonic analysis operators associated with Laguerre polynomial expansions
Jorge J. Betancor, Estefanía Dalmasso, Pablo Quijano +1
In this paper we give a criterion to prove boundedness results for several operators from to and also from to…
Maximal function characterization of Hardy spaces related to Laguerre polynomial expansions
Jorge J. Betancor, Estefanía Dalmasso, Pablo Quijano +1
In this paper we introduce the atomic Hardy space associated with the non-doubling probability measure …
Harmonic analysis operators associated with Laguerre polynomial expansions on variable Lebesgue spaces
Jorge J. Betancor, Estefanía Dalmasso, Pablo Quijano +1
In this paper we give sufficient conditions on a measurable function in order that harmonic analysis operators (maximal operators, Riesz tran…
New Gaussian Riesz transforms on variable Lebesgue spaces
Estefanía Dalmasso, Roberto Scotto
We give sufficient conditions on the exponent for the boundedness of the non-centered Gaussian maximal function on variable Lebesgue spaces $…
Bellman Functions and Dimension Free estimates for the Riesz Transforms in Bessel settings
Jorge J. Betancor, Estefanía Dalmasso, Juan C. Fariña +1
In this article we prove dimension free -boundedness of Riesz transforms associated with a Bessel diferential operator. We obtain explicit estimates of the -norms for the…
Variable exponent Sobolev spaces associated with Jacobi expansions
V. Almeida, J. J. Betancor, A. J. Castro +2
In this paper we define variable exponent Sobolev spaces associated with Jacobi expansions. We prove that our generalized Sobolev spaces can be characterized as variable exponent p…
On the maximal function for the generalized Ornstein-Uhlenbeck semigroup
Jorge Betancor, Liliana Forzani, Roberto Scotto +1
In this note we consider the maximal function for the generalized Ornstein-Uhlenbeck semigroup in $\RR$ associated with the generalized Hermite polynomials and prove th…