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20162022
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math.CA2022

Variation and oscillation operators on weighted Morrey-Campanato spaces in the Schrödinger setting

Víctor Almeida, Jorge Betancor, Juan C. Fariña +1

Let be the Schrödinger operator with potential , that is, , where it is assumed that satisfies a reverse Hölder inequality. We consider weight…

math.CA2021

Quantitative weighted estimates for harmonic analysis operators in the Bessel setting by using sparse domination

Víctor Almeida, Jorge J. Betancor, Juan C. Fariña +1

In this paper we obtain quantitative weighted -inequalities for some operators involving Bessel convolutions. We consider maximal operators, Littlewood-Paley functions and var…

math.CA2021

Variation operators associated with the semigroups generated by Schrödinger operators with inverse square potentials

Víctor Almeida, Jorge J. Betancor, Lourdes Rodríguez-Mesa

By we denote the semigroup of operators generated by the Friedrichs extension of the Schrödinger operator with the inverse square potential $L_a=-Δ+\frac{a}{|x|^2…

math.CA2021

Littlewood-Paley-Stein theory and Banach spaces in the inverse Gaussian setting

V. Almeida, J. J. Betancor, J. C. Fariña +1

In this paper we consider Littlewood-Paley functions defined by the semigroups associated with the operator in the inverse Gaussian setting for Ban…

math.CA2020

Variation and oscillation for harmonic operators in the inverse Gaussian setting

Víctor Almeida, Jorge J. Betancor

We prove variation and oscillation -inequalities associated with fractional derivatives of certain semigroups of operators and with the family of truncations of Riesz transfor…

math.CA2018

Discrete Hardy spaces and heat semigroup associated with the discrete Laplacian

Víctor Almeida, Jorge J. Betancor, Lourdes Rodríguez Mesa

In this paper we study the behavior of some harmonic analysis operators associated with the discrete Laplacian in discrete Hardy spaces . We prove th…