Jakub Rondoš

activity

20202026

collaborators

4 papers

math.FA2026

The classification of $C (K)$ spaces for countable compacta by positive isomorphisms

Marek Cúth, Jonáš Havelka, Jakub Rondoš +1

We study the classification of spaces of continuous functions $C (K)$ under positive linear maps. For infinite countable compacta, we show that whenever $C (K)$ and $C (L)$ are isomor…

math.FA2024

On embedding separable spaces $C (L)$ in arbitrary spaces $C (K)$

Jakub Rondoš, Damian Sobota

Supplementing and expanding classical results, for compact spaces $K$ and $L$ , $L$ metric, and their Banach spaces $C (L)$ and $C (K)$ of continuous real-valued f…

math.FA2020

On the Banach-Mazur distance between continuous function spaces with scattered boundaries

Jakub Rondoš

We study the dependence of the Banach-Mazur distance between two subspaces of vector-valued continuous functions on the scattered structure of their boundaries. In the spirit of a…

math.FA2020

An Amir-Cambern theorem for subspaces of Banach lattice-valued continuous functions

Jakub Rondoš, Jiří Spurný

For $i = 1, 2$ , let $E_{i}$ be a reflexive Banach lattice over $R$ with a certain parameter $λ^{+} (E_{i}) > 1$ , let $K_{i}$ be a locally compact (Hausdorff) topological space and let $…

The classification of C(K) spaces for countable compacta by positive isomorphisms

On embedding separable spaces C(L) in arbitrary spaces C(K)

On the Banach-Mazur distance between continuous function spaces with scattered boundaries

An Amir-Cambern theorem for subspaces of Banach lattice-valued continuous functions

The classification of $C (K)$ spaces for countable compacta by positive isomorphisms

On embedding separable spaces $C (L)$ in arbitrary spaces $C (K)$