Leandro Candido

activity

20182021

collaborators

5 papers

math.FA2021

Complementations in $C (K, X)$ and $ℓ_{\infty} (X)$

Leandro Candido

We investigate the geometry of $C (K, X)$ and $ℓ_{\infty} (X)$ spaces through complemented subspaces of the form $(⨁_{i \in Γ} X_{i})_{c_{0}}$ . Concerning the…

math.FA2020

On the geometry of Banach spaces of the form $Lip_{0} (C (K))$

Leandro Candido, Pedro L. Kaufmann

We investigate the problem of classifying the Banach spaces $Lip_{0} (C (K))$ for Hausdorff compacta $K$ . In particular, sufficient conditions are established for a space $\ma…

math.FA2020

On Lipschitz-free spaces over spheres of Banach spaces

Leandro Candido, Pedro Levit Kaufmann

We prove that, for each Banach space $X$ which is isomorphic to its hyperplanes, the Lipschitz-free spaces over $X$ and over its sphere are isomorphic.

math.FA2018

Isomorphisms between spaces of Lipschitz functions

Leandro Candido, Marek Cúth, Michal Doucha

We develop tools for proving isomorphisms of normed spaces of Lipschitz functions over various doubling metric spaces and Banach spaces. In particular, we show that $\operatorname{…

math.FA2018

On operators on $C_{0} (α \times L)$ under the Ostaszewski's $♣$ -principle

Leandro Candido

For an exotic locally compact Hausdorff space $L$ , constructed under the assumption of the Ostaszewski's $♣$ -principle, and a countable ordinal space $α$ , we prove that all…

Complementations in C(K,X) and ℓ∞​(X)

On the geometry of Banach spaces of the form Lip0​(C(K))

On Lipschitz-free spaces over spheres of Banach spaces

Isomorphisms between spaces of Lipschitz functions

On operators on C0​(α×L) under the Ostaszewski's ♣-principle

Complementations in $C (K, X)$ and $ℓ_{\infty} (X)$

On the geometry of Banach spaces of the form $Lip_{0} (C (K))$

On operators on $C_{0} (α \times L)$ under the Ostaszewski's $♣$ -principle