K.PRIYA BHANTHAVI

@sdnbvc.edu.in

Assistant Professor and B.Sc Mathematics
shrimathi Devkunvr Nanalal Bhatt Vaishnav College for Women



           

https://researchid.co/priya27

EDUCATION

M.Sc,

RESEARCH INTERESTS

Graph Theory

3

Scopus Publications

2

Scholar Citations

1

Scholar h-index

Scopus Publications

  • More on independent transversal domination
    P. Roushini Leely Pushpam and K. Priya Bhanthavi

    World Scientific Pub Co Pte Ltd
    A set [Formula: see text] of vertices in a graph [Formula: see text] is called a dominating set if every vertex in [Formula: see text] is adjacent to a vertex in [Formula: see text]. Hamid defined a dominating set which intersects every maximum independent set in [Formula: see text] to be an independent transversal dominating set. The minimum cardinality of an independent transversal dominating set is called the independent transversal domination number of [Formula: see text] and is denoted by [Formula: see text]. In this paper we prove that for trees [Formula: see text], [Formula: see text] is bounded above by [Formula: see text] and characterize the extremal trees. Further, we characterize the class of all trees whose independent transversal domination number does not alter owing to the deletion of an edge.

  • The stability of independent transversal domination in trees
    P. Roushini Leely Pushpam and K. Priya Bhanthavi

    World Scientific Pub Co Pte Lt
    A set [Formula: see text] of vertices in a graph [Formula: see text] is called a dominating set if every vertex in [Formula: see text] is adjacent to a vertex in [Formula: see text]. An independent transversal dominating set in a graph [Formula: see text] is a dominating set which intersects every maximum independent set of [Formula: see text]. The minimum cardinality of an independent transversal dominating set is called the independent transversal domination number of [Formula: see text] denoted by [Formula: see text]. In this paper, we characterize those trees whose independent transversal domination number does not alter owing to the deletion of a vertex.

  • The Independent Transversal Dombondage Number of a Graph
    P. Roushini Leely Pushpam and K. Priya Bhanthavi

    Elsevier BV

RECENT SCHOLAR PUBLICATIONS

  • More on independent transversal domination in trees
    PRL pushpam
    Discrete Mathematics Algorithms and Applications 2023

  • The stability of Independent transversal domination in trees
    PRLPKP BHANTHAVI
    Discrete mathematics , Algorithms and applications 13 (1) 2021

  • Independent transversal domination in some regular graphs
    PRLPKP BHANTHAVI
    Advances and applications in mathematical sciences 19 (2), 77-95 2019

  • Domatic Independent transversal domination in Graphs
    PRLPKP BHANTHAVI
    International journal of research and analytic reviews 6 (2) 2019

  • The Independent Transversal Dombondage Number of a Graph
    PRL Pushpam, KP Bhanthavi
    Electronic Notes in Discrete Mathematics 53, 199-211 2016

MOST CITED SCHOLAR PUBLICATIONS

  • The Independent Transversal Dombondage Number of a Graph
    PRL Pushpam, KP Bhanthavi
    Electronic Notes in Discrete Mathematics 53, 199-211 2016
    Citations: 2