On some generalization of compactness

Mashhour, A. S.; Mahmoud, F. S.; Alla, M. A. Fath; Hasanein, I. A.

doi:10.1007/bf01848141

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2007

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Cited by 3 publications

(1 citation statement)

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“…• f : X→Y is called strongly -continuous [27] if for each open set H of Y, [20] (resp. faintly continuous [18], completely -irresolute [21] and strongly -irresolute • A space X is said to be -compact [30] (resp.…”

Section: Preliminariesmentioning

confidence: 99%

On α-strongly θ-continuity, αθ-openness and (α, θ)-closed graphs in Topological Spaces

Abdul-Jabbar¹

2007

AL-Rafidain Journal of Computer Sciences and Mathematics

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Section: Preliminariesmentioning

confidence: 99%

On α-strongly θ-continuity, αθ-openness and (α, θ)-closed graphs in Topological Spaces

Abdul-Jabbar¹

2007

AL-Rafidain Journal of Computer Sciences and Mathematics

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Dontchev

Noiri

2000

Acta Mathematica Hungarica

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Co-Rs-Compact Topologies

El-Monsef¹,

Kozae²,

Khadra³

1993

Tamkang J. Math.

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A topology $R(\tau)$ is contructed from a given topolgy $\tau$ on a set $X$ . $R(\tau)$ is coarser than $\tau$, and the following are some results based on this topology: 1. Continuity and RS-continuity are equivalent if the codomain is re topologized by $R(\tau)$. 2. The class of semi-open sets with respect to $R(\tau)$ is a topology. 3. $T_2$ and semi-$T_2$ properties are equivalent on a space whose topology is $R(\tau)$. 4. Minimal $R_0$-spaces are RS-compact:

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On some generalization of compactness

Cited by 3 publications

References 3 publications

On α-strongly θ-continuity, αθ-openness and (α, θ)-closed graphs in Topological Spaces

On α-strongly θ-continuity, αθ-openness and (α, θ)-closed graphs in Topological Spaces

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Co-Rs-Compact Topologies

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