activity
20122023
most citedOn the polynomial Lindenstrauss theorem

10 citations · 11 across the 4 of their papers we have counts for

collaborators

6 papers

math.FA2023

Marcinkiewicz-Zygmund inequalities in variable Lebesgue spaces

Marcos Bonich, Daniel Carando, Martín Mazzitelli

We study -valued extensions of linear operators defined on Lebesgue spaces with variable exponent. Under some natural (and usual) conditions on the exponents, we characteri…

math.FA2019

A note on the symmetry of sequence spaces

Daniel Carando, Martín Mazzitelli, Pablo Sevilla-Peris

We give a self-contained treatment of symmetric Banach sequence spaces and some of their natural properties. We are particularly interested in the symmetry of the norm and the exis…

math.FA2016

Multilinear Marcinkiewicz-Zygmund inequalities

Daniel Carando, Martin Mazzitelli, Sheldy Ombrosi

We extend to the multilinear setting classical inequalities of Marcinkiewicz and Zygmund on -valued extensions of linear operators. We show that for certain $1 \leq p, q_1,…

math.FA2014★ 1 cited

Bounded holomorphic functions attaining their norms in the bidual

Daniel Carando, Martin Mazzitelli

Under certain hypotheses on the Banach space , we prove that the set of analytic functions in (the algebra of all holomorphic and uniformly continuous functio…

math.FA2014

A Lindenstrauss theorem for some classes of multilinear mappings

D. Carando, S. Lassalle, M. Mazzitelli

Under some natural hypotheses, we show that if a multilinear mapping belongs to some Banach multlinear ideal, then it can be approximated by multilinear mappings belonging to the s…

math.FA2012★ 10 cited

On the polynomial Lindenstrauss theorem

Daniel Carando, Silvia Lassalle, Martín Mazzitelli

Under certain hypotheses on the Banach space , we show that the set of -homogeneous polynomials from to any dual space, whose Aron-Berner extensions are norm attaining, i…