Semi-topological properties

“…S-resolute if () fV is semi-open in Y, whenever V is semi-open in X. [7] Definition: 2.7 Let ( , ) X  is said to be 1) Finitely S-additive if finite union of semi-closed set is semi-closed. 2) Countably S-additive if countable union of semi-closed set is semi-closed.…”

Section: S-s-continuous If *mentioning

confidence: 99%

On S-  -Connected Space in a Topological Space

Priyadarshini¹

2016

ijetst

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“…is called τ*-generalized continuous [6] vi) quasi semiopen [15] if the image of each semiopen set in X is open set in Y.…”

Section: Preliminariesmentioning

confidence: 99%

τ-Generalized Homeomorphism in Topological Spaces

Eswaran¹,

Nagaveni²

2012

IJCA

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A.Pushpalatha et al [11] introduced the concept of *-g-closed set in topological spaces. S. Eswaran and A.Pushpalatha [6] introduced and studied the properties of *-generalized continuous maps and *-gc-irresolute maps in topological spaces. In this paper, we introduce and study a new class of maps called  * -generalized open maps and the notion of  * -generalized homeomorphism and  * -gc-homeomorphism in topological spaces.

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Semi-topological properties

Cited by 171 publications

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On Almost-Openness and Spaces Invertness via Density

On Almost-Openness and Spaces Invertness via Density

On S-  -Connected Space in a Topological Space

τ-Generalized Homeomorphism in Topological Spaces

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Semi-topological properties

Cited by 171 publications

References 0 publications

On Almost-Openness and Spaces Invertness via Density

On Almost-Openness and Spaces Invertness via Density

On S-  -Connected Space in a Topological Space

&tau;-Generalized Homeomorphism in Topological Spaces

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τ-Generalized Homeomorphism in Topological Spaces