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

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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…

Banach lattices of homogeneous polynomials not containing c0​

Disjoint Dunford-Pettis-type properties in Banach lattices

Disjoint p-convergent operators and their adjoints

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

Disjoint $p$ -convergent operators and their adjoints