Harmonic Mean Cordial Labeling of One Chord Cn V G

Authors

  • Harsh Gandhi Children’s University, Gandhinagar - 382021, Gujarat (India)
  • Jaydeep Parejiya Goverment Polytechnic College, Rajkot - 360004, Gujarat (India)
  • M M Jariya Children’s University, Gandhinagar - 382021, Gujarat (India)
  • Ramesh Solanki Goverment Polytechnic College, Vyara - 394650, Gujarat (India)

DOI:

https://doi.org/10.15379/ijmst.v10i4.3540

Keywords:

Harmonic Mean Cordial Labeling, Complete graph, Cycle, One Chord Cycle, Join of two graphs

Abstract

All the graphs considered in this article are simple and undirected. Let G = (V (G),E(G)) be a simple undirected graph. A function  is called Harmonic Mean Cordial if the induced function  defined by  satisfies the condition  and  for any , where  and  denote the number of vertices and number of edges with label  respectively and  denotes the greatest integer less than or equals to . A graph  is called a harmonic mean cordial graph if it admits harmonic mean cordial labeling. In this article, we have discussed the harmonic mean cordial labeling of One Chord .

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Published

2023-12-29

How to Cite

[1]
H. . Gandhi, J. . Parejiya, M. M. . Jariya, and R. . Solanki, “Harmonic Mean Cordial Labeling of One Chord Cn V G”, ijmst, vol. 10, no. 4, pp. 2449-2456, Dec. 2023.