Browsing by Author "Divya, A"

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    AN ALEXANDROFF TOPOLOGICAL SPACE ON THE VERTEX SET OF SUM CORDIAL GRAPHS
    (Journal of Advanced Research in Dynamical and Control Systems, 2019) Sasikala, D; Divya, A
    The goal of the article is to introduce cordial Alexandroff topological space on sum cordial graphs. We investigate some properties of cordial Alexandroff topological space and additionally we have a tendency to prove some graphs which does not admits cordial alexandrof f topological space.
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    APPROXIMATION ON CORDIAL GRAPHIC TOPOLOGICAL SPACE
    (Advances in Mathematics: Scientific Journal, 2020) Sasikala, D; Divya, A
    The basic notions of CG-lower and CG-upper approximation in cordial topological space are introduced, which are the core concept of this paper and some of it’s properties are studied. Furthermore, we have investigated some results, examples and counter examples are provided by using graphs.
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    THE ROLE OF INTERIOR AND CLOSURE OPERATOR IN MEDICAL APPLICATIONS
    (Turkish World Mathematical Society Journal of Applied and Engineering Mathematics, 2022) Sasikala, D; Divya, A; Jafari, S
    In this paper, we consider the interior and closure operator as topological tools to apply in divisor cordial labeling. We investigate the properties related to the path with certain examples in a divisor cordial graphic topology. This concept is utilized in human blood circulation path and the results are analyzed.
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    A TOPOLOGICAL APPROACH IN CORDIAL GRAPHS
    (Advances in Mathematics: Scientific Journal, 2020) Divya, A; Sasikala, D
    The focus of this paper is to introduce CI-Lower and CI-Upper approximation in cordial incidence topological space. Some effective characterizations and properties are studied. Furthermore, results are proved with some counter examples and are discussed using graphs.
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    VISUALIZATION OF CORDIAL GRAPH IN HUMAN EXCRETION TRACK
    (Italian Journal of Pure and Applied Mathematics, 2020) Aravindan, S J; Sasikala, D; Divya, A
    The quantitative research study of this paper is to show the relationship between cordial graphic topological space and its uses in the blood circulation of the human kidney