$Ps$-normal and $Ps$-Tychonoff spaces

A space $X$ is called $P s$ -normal( $P s$ -Tychonoff) space if there exists a normal(Tychonoff) space $Y$ and a bijection $f : X \mapsto Y$ such that $f ∣_{K} : K \mapsto f (K)$ is homeomorphism for any pseudocompact subset $K$ of $X$ . We establish a few relations between $C$ -normal, $C C$ -normal, $L$ -normal, $C$ -Tychonoff, $C C$ -Tychonoff spaces with $P s$ -normal and $P s$ -Tychonoff spaces.

$P s$ -normal and $P s$ -Tychonoff spaces

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$P s$ -normal and $P s$ -Tychonoff spaces

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PsPs-normal and PsPs-Tychonoff spaces

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PsPs-normal and PsPs-Tychonoff spaces

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$P s$ -normal and $P s$ -Tychonoff spaces

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AI智能校验

$P s$ -normal and $P s$ -Tychonoff spaces

讲解博客

AI智能校验