Vinícius C. C. Miranda

collaborators

3 papers

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 on Riesz spaces and Banach lattices

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

Let $E_{1}, \dots, E_{m}$ be (non necessarily Archimedean) Riesz spaces, let $F$ be an Archimedean Riesz space and let $A : E_{1} \times \dots \times E_{m} \to F$ be a regular disjo…