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- W3088418559 abstract "Via co-compact open sets we introduce co-T2 as a new topological property. We show that this class of topological spaces strictly contains the class of Hausdorff topological spaces. Using compact sets, we characterize co-T2 which forms a symmetry. We show that co-T2 propoerty is preserved by continuous closed injective functions. We show that a closed subspace of a co-T2 topological space is co-T2. We introduce co-regularity as a weaker form of regularity, s-regularity as a stronger form of regularity and co-normality as a weaker form of normality. We obtain several characterizations, implications, and examples regarding co-regularity, s-regularity and co-normality. Moreover, we give several preservation theorems under slightly coc-continuous functions." @default.
- W3088418559 created "2020-10-01" @default.
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- W3088418559 date "2020-09-29" @default.
- W3088418559 modified "2023-09-27" @default.
- W3088418559 title "Co-Compact Separation Axioms and Slight Co-Continuity" @default.
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- W3088418559 doi "https://doi.org/10.3390/sym12101614" @default.
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