2 citations · 4 across the 6 of their papers we have counts for
6 papers
Maximum principles, Liouville theorem and symmetry results for the fractional Laplacian
Sandra Molina, Ariel Salort, Hernán Vivas
We study different maximum principles for non-local non-linear operators with non-standard growth that arise naturally in the context of fractional Orlicz-Sobolev spaces and whose…
-dimensional Fractional Bessel Operators and Liouville theorems
Vanesa Galli, Sandra Molina, Alejandro Quintero
In this paper we extend the results given in \cite{Mo18} to the -dimensional case the fractional powers of Bessel operators. Moreover, we established a Liouville type theorems f…
Uniformly convex and smooth Banach spaces and Lp-boundedness properties of Littlewood-Paley and area functions associated with semigroups
Jorge J. Betancor, Juan C. Fariña, Vanesa Galli +1
In this paper we obtain new characterizations of the uniformly convex and smooth Banach spaces. These characterizations are established by using Lp-boundedness properties of Little…
A Liouville theorem for some Bessel generalized operators
Vanesa Galli, Sandra Molina, Alejandro Quintero
In this paper we establish a Liouville theorem in for a wider class of operators in that generalizes the -dimensional Bessel operator. We will…
Distributional fractional powers of similar operators. Applications to the Bessel operators
Sandra Molina
This paper provides a method to study the non-negativity of certain linear operators, from other operators with similar spectral properties. If these new operators are formally sel…
Area Littlewood-Paley functions associated with Hermite and Laguerre operators
J. J. Betancor, S. M. Molina, L. Rodriguez-Mesa
In this paper we study Lp-boundedness properties for area Littlewood-Paley functions associated with heat semigroups for Hermite and Laguerre operators