Browsing by Author "Radhamani, K C"

Filter results by typing the first few letters
Now showing 1 - 4 of 4
  • Thumbnail Image
    Item
    A CONTEMPORARY APPROACH ON NEUTROSOPHIC NANO TOPOLOGICAL SPACES
    (Neutrosophic Sets and Systems, 2020-03-21) Sasikala, D; Radhamani, K C
    In this article, we implement a new notion of sets namely neutrosophic nano j-closed set, neutrosophic nano generalized closed set, neutrosophic nano generalized j-closed set and neutrosophic nano generalized j*-closed set in neutrosophic nano topological spaces. We also provide some appropriate examples to study the properties of these sets. The existing relations between some of these sets in neutrosophic nano topological space have been investigated.
  • Thumbnail Image
    Item
    NANO gj -COMPACTNESS AND NANO gj-CONNECTEDNESS ON NANO TOPOLOGICAL SPACES
    (Poincare Publishers, 2021) Sasikala, D; Radhamani, K C
    In this paper, a new notion of nano gj-compactness and nano gjconnectedness are initiated and related theorems are proved. Moreover, we explain some properties with interesting examples.
  • Thumbnail Image
    Item
    A REAL TIME APPLICATION ON NEUTROSOPHIC NANO SOFT TOPOLOGY
    (Turkish World Mathematical Society Journal of Applied and Engineering Mathematics, 2023) Radhamani, K C; Sasikala, D
    In this paper, we introduce Neutrosophic Nano Topological Space induced by soft set. The “Neutrosophic Nano Soft Topological Space”(NNSTS) is generated by soft lower approximation, soft upper approximation and soft boundary region. The approximations are derived by the soft relation. Also a real life problem is converted to Neutrosophic Nano Soft Topology and solved by calculating score value.
  • No Thumbnail Available
    Item
    A RECENT WORK ON NANO J-CLOSED SETS IN NANO TOPOLOGICAL SPACES
    (Journal of Advanced Research in Dynamical and Control Systems, 2020) Sasikala, D; Radhamani, K C; Shalini, R
    In this paper, we introduce a new class of closed sets namely nano j-closed sets. Also, we define nano generalized j-closed sets, nano generalized j*-closed sets, nano j-continuous mapping, nano generalized j-continuous mapping, nano generalized j*-continuous mapping and study some of their properties.