activity
20082020
most cited-boundeness properties of variation operators in the Schrodinger setting

2 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

math.AP2020

Behaviour of Schrödinger Riesz transforms over smoothness spaces

Bruno Bongioanni, Eleonor Harboure, Pablo Quijano

As it was shown by Shen, the Riesz transforms associated to the Schrödinger operator are not bounded on -spaces for all , under the only…

math.AP2018

Weighted inequalities of Fefferman-Stein type for Riesz-Schrödinger Transforms

Bruno Bongioanni, Eleonor Harboure, Pablo Quijano

In this work we are concerned with Fefferman-Stein type inequalities. More precisely, given an operator and some , , we look for operators such tha…

math.AP2011

Weighted inequalities for commutators of Schrödinger-Riesz transforms

B. Bongioanni, E. Harboure, O. Salinas

In this work we obtain weighted , , and weak estimates for the commutator of the Riesz transforms associated to a Schrödinger operator $-\lap+V$, where $…

math.CA2010

Variation operators on in the Schrödinger setting

J. J. Betancor, J. C. Fariña, E. Harboure +1

In this paper we prove that the variation operators associated with the heat semigroup and Riesz transforms related to the Schrödinger operator are bounded on the suitable ty…

math.CA2010★ 2 cited

-boundeness properties of variation operators in the Schrodinger setting

J. J. Betancor, J. C. Fariña, E. Harboure +1

In this paper we establish the -boundedness properties of the variation operators associated with the heat semigroup, Riesz transforms and commutator between Riesz transforms…

math.CA2008★ 1 cited

Mapping properties of fundamental operators in harmonic analysis related to Bessel operators

Jorge J. Betancor, Eleonor Harboure, Adam Nowak +1

We prove sharp power-weighted strong type, weak type and restricted weak type inequalities for the heat and Poisson integral maximal operators, Riesz transform and a Littlewood-Pal…