V. Valov

activity

19992026

most citedExtension dimension and C-spaces

11 citations · 59 across the 68 of their papers we have counts for

collaborators

78 papers

math.FA2026

On densely defined linear continuous operators between function spaces

Arkady Leiderman, Vesko Valov

For any Tychonoff space $X$ , let $D (X)$ denote either the space $C (X)$ of all continuous real-valued functions on $X$ or the space $C^{*} (X)$ of all bounded continuous real-valued fu…

math.GN2026

Bounded uniform homeomorphisms between $C_{p}^{*}$ -spaces preserve pseudocompactness

Mikolaj Krupski, Vesko Valov

For any Tychonoff space $X$ let $C_{p} (X)$ (resp., $C_{p}^{*} (X)$ ) be the set of all continuous (resp., and bounded) functions on $X$ with the pointwise convergence topology. Given Tycho…

math.GN2026

Uniform homeomorphisms between $C_{p}^{*}$ -spaces preserve pseudocompactness

Vesko Valov

For any Tychonoff space $X$ let $C_{p} (X)$ (resp., $C_{p}^{*} (X)$ ) be the set of all continuous (resp., and bounded) functions on $X$ with the pointwise convergence topology. Given Tycho…

math.GN2026

Linear continuous operators with bounded supports

Vesko Valov

For any Tychonoff space $X$ let $D (X)$ be either the set $C (X)$ of all continuous functions on $X$ or the set $C^{*} (X)$ of all bounded continuous functions on $X$ . When $D (X)$ is en…

math.GN2025

Homology manifolds and homogeneous compacta

Vesko Valov

A non-trivial separable metric space $X$ is called an almost homology $n$ -manifold if the homology groups $H_{k} (X, X \ {x}, Z)$ are trivial for all $x \in X$ and all $…

math.GN2024

On uniformly continuous surjections between $C_{p}$ -spaces over metrizable spaces

A. Eysen, A. Leiderman, V. Valov

Let $X$ be metrizable, $Y$ be perfectly normal and suppose that there exists a uniformly continuous surjection $T : C_{p} (X) \to C_{p} (Y)$ (resp., $T : C_{p}^{*} (X) \to C_{p}^{*} (Y)$ ), w…

On densely defined linear continuous operators between function spaces

Bounded uniform homeomorphisms between Cp∗​-spaces preserve pseudocompactness

Uniform homeomorphisms between Cp∗​-spaces preserve pseudocompactness

Linear continuous operators with bounded supports

Homology manifolds and homogeneous compacta

On uniformly continuous surjections between Cp​-spaces over metrizable spaces

Bounded uniform homeomorphisms between $C_{p}^{*}$ -spaces preserve pseudocompactness

Uniform homeomorphisms between $C_{p}^{*}$ -spaces preserve pseudocompactness

On uniformly continuous surjections between $C_{p}$ -spaces over metrizable spaces