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20172022
most citedRestricted weak type inequalities for the one-sided Hardy-Littlewood maximal operators in higher dimensions

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math.CA2022

Corrgiendum to "From to : new mixed inequalities for certain maximal operators''

Fabio Berra

We devote this note to correct an estimate concerning mixed inequalities for the generalized maximal function , when certain properties of the associated Young function ar…

math.CA2022

Some extensions of classes involving pair of weights related to the boundedness of multilinear commutators associated to generalized fractional integral operators

Fabio Berra, Gladis Pradolini, Jorgelina Recchi

We deal with the boundedness properties of higher order commutators related to some generalizations of the multilinear fractional integral operator of order , , from a pr…

math.CA2022

Two-weighted estimates of the multilinear fractional integral operator between weighted Lebesgue and Lipschitz spaces with optimal parameters

Fabio Berra, Gladis Pradolini, Wilfredo Ramos

Given an -tuple of weights , we characterize the classes of pairs involved with the boundedness properties of the multilinear fractional i…

math.CA2022

Mixed inequalities of Fefferman-Stein type for singular integral operators

Fabio Berra, Marilina Carena, Gladis Pradolini

We give Feffermain-Stein type inequalities related to mixed estimates for Calderón-Zygmund operators. More precisely, given , , , a nonnegative and l…

math.CA2022

Optimal parameters related with continuity properties of the multilinear fractional integral operator between Lebesgue and Lipschitz spaces

Fabio Berra, Gladis Pradolini, Wilfredo Ramos

We deal with the boundedness of the multilinear fractional integral operator from a product of weighted Lebesgue spaces into adequate weighted Lipschitz spaces. Our resul…

math.CA2021

Better bounds on mixed inequalities involving radial functions and applications

Fabio Berra

We prove mixed inequalities for the generalized maximal operator when the function is a radial power function that fails to be locally integrable. Concretely, let be…