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- W3190652993 abstract "A space $X$ is said to have the set star Hurewicz property if for each nonempty subset $A$ of $X$ and each sequence $(mathcal{U}_n: nin mathbb{N})$ of collections of sets open in $X$ such that for each $nin mathbb N$, $overline{A} subset cup mathcal{U}_n$, there is a sequence $(mathcal{V}_n: n in mathbb{N})$ such that for each $n in mathbb{N}$, $mathcal{V}_n$ is a finite subset of $mathcal{U}_n$ and for each $x in A$, $x in {rm St}(cupmathcal{V}_n, mathcal{U}_n)$ for all but finitely many $n$. In this paper, we investigate the relationships among set star Hurewicz, set strongly star Hurewicz and other related covering properties and study the topological properties of these topological spaces." @default.
- W3190652993 created "2021-08-16" @default.
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- W3190652993 date "2021-12-31" @default.
- W3190652993 modified "2023-10-16" @default.
- W3190652993 title "Star versions of Hurewicz spaces" @default.
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- W3190652993 doi "https://doi.org/10.15672/hujms.819719" @default.
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