activity
20082023
most citedCotype and absolutely summing linear operators

3 citations · 6 across the 21 of their papers we have counts for

collaborators

23 papers

math.FA2023

Banach lattices of homogeneous polynomials not containing

Geraldo Botelho, Vinícius C. C. Miranda, Pilar Rueda

First we develop a technique to construct Banach lattices of homogeneous polynomials. We obtain, in particular, conditions for the linear spans of all positive compact and weakly c…

math.FA2020

On the size of the set of unbounded multilinear operators between Banach spaces

V. V. Favaro, D. Pellegrino, P. Rueda

Among other results we investigate -lineability of the set of non-continuous -linear operators defined between normed spaces as a subset of the space of all…

math.FA2019

Optimal constants of classical inequalities in complex sequence spaces

Wasthenny Cavalcante, Daniel Núñez-Alarcón, Daniel Pellegrino +1

In this paper we obtain the optimal constants of some classical inequalities, such as the multiple Khinchine inequality for Steinhaus variables and the mixed Littlewood inequality…

math.FA2019

Extension of Lipschitz-type operators on Banach function spaces

W. V. Cavalcante, P. Rueda, E. A. Sánchez-Pérez

We study extension theorems for Lipschitz-type operators acting on metric spaces and with values on spaces of integrable functions. Pointwise domination is not a natural feature of…

math.FA2018★ 1 cited

On coincidence results for summing multilinear operators: interpolation, -spaces and cotype

F. Bayart, D. Pellegrino, P. Rueda

Grothendieck's theorem asserts that every continuous linear operator from to is absolutely -summing. This kind of result is commonly called coincidence res…

math.FA2016

Some inclusion results for interpolated summing operator ideals and integrability improvement of vector valued functions

Daniel Pellegrino, Pilar Rueda, Enrique A. Sanchez-Perez

Consider a Banach space valued measurable function and an operator from the space where {} takes values. If is Pettis integrable, a classical result due to J. Diest…