On Nano Generalized ?-Closed Sets & Nano ?-Generalized Closed Sets in Nano Topological Spaces
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International Journal of Engineering Trends and Technology (IJETT) |  |
| © 2014 by IJETT Journal | ||
| Volume-13 Number-6 |
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| Year of Publication : 2014 | ||
| Authors : R.Thanga Nachiyar , K.Bhuvaneswari |
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 10.14445/22315381/IJETT-V13P252 |
Citation
R.Thanga Nachiyar , K.Bhuvaneswari. "On Nano Generalized ?-Closed Sets & Nano ?-Generalized Closed Sets in Nano Topological Spaces", International Journal of Engineering Trends and Technology (IJETT), V13(6),257-260 July 2014. ISSN:2231-5381. www.ijettjournal.org. published by seventh sense research group
Abstract
The Objective of this paper is to introduce and investigate the Nano generalized ?-closed sets and Nano ?-generalized closed sets in a Nano Topological Space. Also inevestigate the Nano generalized ?-Closure and Nano generalized ?-Interior.
References
[1]. Bhuvaneswari K ,and Mythili Gnanapriya K ,Nano Generalized Closed sets in nano topological spaces,(communicated).
[2]. Levine, N. (1963): Generalized closed sets in topology, Rend. Circ. Math., Palermo, (2), 19, 89.
[3]. Levine, N. Semi–open sets and semi continuity in topological spaces, Amer. Math. Monthly 70 (1963), 36–41.
[4]. Lellis Thivagar, M and Carmel Richard, On Nano Forms Of Weakly Open Sets, International Journal of Mathematics and Statistics Invention, Volume 1 Issue 1, August 2013, PP-31-37.
[5]. Maki, K Devi, R and Balachandran, K Generalized ?-closed sets in topology, Bull. Fukuoka Uni.Ed part III, 42(1993), 13-21.
[6]. A.S. Mashhour, M.E. Abd El-Monsef and S.N. El-Deeb, On pre-topological spaces, Bull.Math. De la Soc. R.S. de Roumanie 28(76) (1984), 39–45.
[7]. Miguel Caldas, A note on some applications of ?-open sets, IJMMS, 2 (2003), 125-130.
[8].I.L.Reilly and M.K.Vamanamurthy, On ?-sets in topologicalspaces, Tamkang J.Math., 16 (1985), 7-11.
Keywords
Nano closed set, Nano ? – closed set, Nano generalized closed set, Nano generalized ?-closed set, Nano ?-generalized closed set, Nano generalized ?-Closure and Nano generalized ?-Interior.