Topological Characterization of Hexagonal Network and Non-Kekulean Benzenoid Hydrocarbon

Authors

  • Hassan Kanj College of Engineering and Technology, American University of the Middle East, Egaila 54200, Kuwait
  • Hifza Iqbal THE UNIVERSITY OF LAHORE, LAHORE, PAKISTAN
  • Muhammad Haroon Aftab THE UNIVERSITY OF LAHORE, LAHORE, PAKISTAN https://orcid.org/0000-0001-6441-2133
  • Hasnain Raza THE UNIVERSITY OF LAHORE, LAHORE, PAKISTAN
  • Kamel Jebreen 3aBiostatistics and Clinical Research Department, University Hospital, Lariboisière, AP-HP, Universite’ Paris, 75010, France. 3bDepartment of Mathemtaics, An-Najah National University, Nablus, P400, Palestine. 3cDepartment of Mathematics, Palestine Technical University-Kadoorie, Hebron, P766, Palestine.
  • Mohammed Issa Sowaity

DOI:

https://doi.org/10.29020/nybg.ejpam.v16i4.4888

Keywords:

Topological Indices, Connection Index, Hexagonal Network, Non-Kekulean Benzenoid Hydrocarbon

Abstract

Graph theory has great deal of application in disciplines like biology, computer science, informatics, engineering, mathematics,
social science, linguistics and medicine. Topological indices are created by labeling the chemical structure through numerical
parameters. These notations link chemical compounds physicochemical features such as boiling temperature, stability,
strain energy etc, to its molecular structure. Different topological features of chemical structure have been explored. One of the
molecular graphs topological indices are the connection indices defined on the number of connection between vertices of distance
two. In this work, we compute the first Zagreb connection index, second Zagreb connection index, and modified first Zagreb
connection index for hexagonal network and non kekulean benzenoid hydrocarbon.

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Published

2023-10-30

How to Cite

Kanj, H., Iqbal, H., Aftab, M. H., Raza, H., Jebreen, K., & Sowaity, M. I. (2023). Topological Characterization of Hexagonal Network and Non-Kekulean Benzenoid Hydrocarbon. European Journal of Pure and Applied Mathematics, 16(4), 2187–2197. https://doi.org/10.29020/nybg.ejpam.v16i4.4888

Issue

Vol. 16 No. 4: (October 2023)

Section

Nonlinear Analysis

License

Copyright (c) 2023 European Journal of Pure and Applied Mathematics

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