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N. Sekar

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Full Name: N. Sekar

Email: sekar.skrss@gmail.com

Open AccessArticle

Some improvised sets in Grill topological spaces

I. Rajasekaran, N. Sekar, O. Nethaji and S. Jackson

Annals of Communications in Mathematics 2022,

5 (3),

207-211

DOI: https://doi.org/10.62072/acm.2022.050307

AbstractAim of this paper, the new grill notions are studied using grill topological spaces and by using some defined sets where the sets Gt-set and GR-set are defined. Properties of this set and some relationships are investigated and deal with a grill topological spaces.
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Open AccessArticle

Properties of strongly pre-open sets in ideal nano topological spaces

I. Rajasekaran*, N. Sekar and R. Asokan

Annals of Communications in Mathematics 2022,

5 (2),

74-79

DOI: https://doi.org/10.62072/acm.2022.050201

AbstractAim of this article, Rajasekaran [11] introduced strongly pre-I-open sets and in nano topological spaces. The relationships of strongly pre-nI-open sets with various other nano RI -set and nano I-locally closed sets are investigated.
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Open AccessArticle

Some perfect sets in ideal nano topological spaces

I. Rajasekaran*, N. Sekar and R. Asokan

Annals of Communications in Mathematics 2022,

5 (2),

80-87

DOI: https://doi.org/10.62072/acm.2022.050202

AbstractWe introduce the notions of nano L*-perfect, nano R*-perfect, and nano C*-perfect sets in ideal nano spaces and study their properties. We obtained a characterization for compatible ideals via nano R*-perfect sets and and investigate further their important properties
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Open AccessArticle

On S-closed sets and semi S-closed in nano topological spaces

A. Pandi, I. Rajasekaran* and N. Sekar

Annals of Communications in Mathematics 2022,

5 (1),

55-62

DOI: https://doi.org/10.62072/acm.2022.050105

ABSTRACT.In this article, we focus on nano \( \mathcal{S} \)-closed sets and nano \( \mathcal{S}_{\delta} \)-closed sets are introduced and study. Also, we introduce and study nano \( \mathcal{S} \)-continuous functions and nano \( \mathcal{S}_{\delta} \)-continuous functions. Furthermore, we introduce the notions of nano topological spaces called nano \( \mathcal{S}\text{-}T_{1/2} \) space and nano \( \mathcal{S}\text{-}T_{5} \) space.
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