2022
DOI: 10.29020/nybg.ejpam.v15i4.4598
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Epi-completely Regular Topological Spaces

Abstract: The purpose of this work is to introduce and study a new topological property called epi-complete-regularity. A space (X, T ) is called an epi-completely-regular space if there exists a topology T′ on X which is coarser than T such that (X, T′) is Tychonoff. This new property is investigated and some examples are presented in this work to illustrate its relationships with other kinds of normality and complete-regularity.

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“…Since every epi-almost normal space is C-almost normal (Theorem 2), every epi-almost normal space is epi-completely regular [5], and every C 2 -paracompact space is C-normal [24], we conclude:…”
Section: Properties and Relationships Of Both C-almost Normality And ...mentioning
confidence: 99%
“…Since every epi-almost normal space is C-almost normal (Theorem 2), every epi-almost normal space is epi-completely regular [5], and every C 2 -paracompact space is C-normal [24], we conclude:…”
Section: Properties and Relationships Of Both C-almost Normality And ...mentioning
confidence: 99%