B. Sarı

collaborators

3 papers

math.FA2026

A Coarse-Lipschitz Embedding of $c_{0}$ into a Separable Dual Banach Space

Bunyamin Sari

Let $G = Z^{< ω} \subset c_{0} and G_{R} = G \cap R B_{c_{0}}, R \in N,$ where the metric $d$ is inherited from $c_{0}$ . On each $G_{R}$ we construct a c…

math.FA2026

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

Marek CÃºth, Marek Cúth, JonÃ¡Å¡ Havelka +5

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.FA2025

On coarse geometry of separable dual Banach spaces

Stephen Jackson, Cory Krause, Bunyamin Sari

We study the obstructions to coarse universality in separable dual Banach spaces. We prove coarse non-universality of several classes of dual spaces, including those with condition…

A Coarse-Lipschitz Embedding of c0​ into a Separable Dual Banach Space

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

On coarse geometry of separable dual Banach spaces

A Coarse-Lipschitz Embedding of $c_{0}$ into a Separable Dual Banach Space

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