V. Valov

activity

19992026

most citedKrasinkiewicz spaces and parametric Krasinkiewicz maps

4 citations · 14 across the 35 of their papers we have counts for

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3 papers · 1 filter

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…

Bounded uniform homeomorphisms between Cp∗​-spaces preserve pseudocompactness

Uniform homeomorphisms between Cp∗​-spaces preserve pseudocompactness

Linear continuous operators with bounded supports

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

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