Leandro Candido

activity

20242026

collaborators

4 papers

math.FA2026

On measurability of Kurzweil--Stieltjes integrable functions on compact lines

Leandro Candido, Pedro L. Kaufmann

We continue the study on Kurzweil--Stieltjes integration on compact lines initiated in [doi:10.1007/s11117-025-01161-9]. Given a real valued function $G$ on a compact line, the pre…

math.FA2025

Few Bilinear Operators on Spaces of Continuous Functions

Leandro Candido

Motivated by recent work exhibiting a locally compact scattered space $L$ constructed under Ostaszewski's $♣$ -principle, which yielded a complete classification of linear o…

math.FA2024

Few operators on Banach spaces $C_{0} (L \times L)$

Leandro Candido

Using Ostaszewski's $♣$ -principle, we construct a non-metrizable, locally compact, scattered space $L$ in which the operators on the Banach space $C_{0} (L \times L)$ exhibit…

math.FA2024

On the weak $^{*}$ separability of the space of Lipschitz functions

Leandro Candido, Marek Cuth, Benjamin Vejnar

We conjecture that whenever $M$ is a metric space of density at most continuum, then the space of Lipschitz functions is $w^{*}$ -separable. We prove the conjecture for several classe…

On measurability of Kurzweil--Stieltjes integrable functions on compact lines

Few Bilinear Operators on Spaces of Continuous Functions

Few operators on Banach spaces C0​(L×L)

On the weak∗ separability of the space of Lipschitz functions

Few operators on Banach spaces $C_{0} (L \times L)$

On the weak $^{*}$ separability of the space of Lipschitz functions