Vinícius C. C. Miranda

activity

20232026

p

-convergent operators and their adjoints

1 citations · 1 across the 10 of their papers we have counts for

collaborators

11 papers

math.FA2026

The weak maximizing property is not inherited by subspaces of the domain

Alessandro Costa, Vinícius Miranda, Geivison Ribeiro

We construct a separable reflexive Banach lattice $X$ and a closed sublattice $E \subseteq X$ such that every bounded linear operator from $X$ into $ℓ_{2}$ is compact, whereas ther…

math.FA2026

A $p$ -summability approach to the weak maximizing property

Oscar Iván Blanco Ardila, Vinícius C. C. Miranda

Motivated by the weak maximizing property ( $WMP$ ), we investigate $p$ -summability conditions on maximizing sequences of bounded linear operators. Since the naive $p$ -summa…

math.FA2026

The weak maximizing property for $(L_{p} ([0, 1]), L_{q} ([0, 1]))$

Vinícius Miranda

We solve [4, Question 4.2] left open by Dantas, Jung and Martínez-Cervantes by providing a complete characterization for the pairs $(L_{p} ([0, 1]), L_{q} ([0, 1]))$ having the weak maximiz…

math.FA2026

Norm attainment for multilinear operators and polynomials on Banach Spaces and Banach lattices

Luis A. Garcia, José Lucas P. Luiz, Vinícius C. C. Miranda

We study norm attainment for multilinear operators and homogeneous polynomials between Banach spaces, as well as for positive multilinear operators between Banach lattices. We esta…

math.FA2025

Compact positive multilinear operators on Banach lattices

Geraldo Botelho, Vinicius C. C. Miranda

Let $1 < p_{1}, \dots, p_{n} < \infty, 1 \leq q < \infty$ be such that $i = 1 \sum n \frac{1}{p _{i}} < \frac{1}{q}$ and let $μ_{1}, \dots, μ_{n}, ν$ be arbitrary measures. Generalizi…

math.FA2025

Gelfand-Phillips-type properties in Banach lattices

Halimeh Ardakani, Vinícius C. C. Miranda

We study $p$ -limited and almost $p$ -limited sets in Banach lattices and their connections with relatively $p$ -compact and relatively compact sets. We investigate the weak and the s…

math.FA2025

Arens extensions of disjointness preserving multilinear operators

Geraldo Botelho, Luis Alberto Garcia, Vinícius C. C. Miranda

First we give a counterexample showing that, unlike the second adjoint of a disjointness preserving linear operator, Arens extensions of disjointness preserving multilinear operato…

math.FA2024

On norm-attaining positive operators between Banach lattices

José Lucas P. Luiz, Vinícius C. C. Miranda

In this paper we study the norm-attainment of positive operators between Banach lattices. By considering an absolute version of James boundaries, we prove that: If $E$ is a reflexi…

math.FA2023

Banach lattices of homogeneous polynomials not containing $c_{0}$

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.FA2023

Disjoint Dunford-Pettis-type properties in Banach lattices

Geraldo Botelho, José Lucas P. Luiz, Vinícius C. C. Miranda

New characterizations of the disjoint Dunford-Pettis property of order $p$ (disjoint $D P P_{p}$ ) are proved and applied to show that a Banach lattice of cotype $p$ has the disjoint $D…

math.FA2023★ 1 cited

Disjoint $p$ -convergent operators and their adjoints

Geraldo Botelho, Luis Alberto Garcia, Vinícius C. C. Miranda

First we give conditions on a Banach lattice $E$ so that an operator $T$ from $E$ to any Banach space is disjoint $p$ -convergent if and only if $T$ is almost Dunford-Pettis. Then w…

The weak maximizing property is not inherited by subspaces of the domain

A p-summability approach to the weak maximizing property

The weak maximizing property for (Lp​([0,1]),Lq​([0,1]))

Norm attainment for multilinear operators and polynomials on Banach Spaces and Banach lattices

Compact positive multilinear operators on Banach lattices

Gelfand-Phillips-type properties in Banach lattices

Arens extensions of disjointness preserving multilinear operators

On norm-attaining positive operators between Banach lattices

Banach lattices of homogeneous polynomials not containing c0​

Disjoint Dunford-Pettis-type properties in Banach lattices

Disjoint p-convergent operators and their adjoints

A $p$ -summability approach to the weak maximizing property

The weak maximizing property for $(L_{p} ([0, 1]), L_{q} ([0, 1]))$

Banach lattices of homogeneous polynomials not containing $c_{0}$

Disjoint $p$ -convergent operators and their adjoints