Topological indices of the subdivision graphs of the nanostructure TUC  4  C  8(R) using M-polynomials

Narahari Narasimha Swamy; Chandan Katigenahalli Gangappa; Prasanna Poojary; Badekara Sooryanarayana; Nagesh Hadonahalli Mudalagiraiah

doi:10.1080/09720529.2022.2027604

Topological indices of the subdivision graphs of the nanostructure TUC ₄ C ₈(R) using M-polynomials

Narahari Narasimha Swamy
, Chandan Katigenahalli Gangappa
, Prasanna Poojary^*
, Badekara Sooryanarayana
, Nagesh Hadonahalli Mudalagiraiah

^*Corresponding author for this work

Research output: Contribution to journal › Article › peer-review

2 Citations (Scopus)

Abstract

Topological indices of chemical structures are found to be very useful in understanding many of their intrinsic properties. Wiener index, Zagreb indices, the generalized Randić index, Szeged index and harmonic index are some of the indices commonly used for the QSAR and QSPR of chemical graphs and nanostructures. In this article, we compute some of the important topological indices of the 2D-lattice, nanotube and nanotorus of the TUC ₄ C ₈(R) [p, q] nanostructure and their subdivision graphs by finding their M-polynomials.

Original language	English
Pages (from-to)	265-282
Number of pages	18
Journal	Journal of Discrete Mathematical Sciences and Cryptography
Volume	25
Issue number	1
DOIs	https://doi.org/10.1080/09720529.2022.2027604
Publication status	Published - 2022

All Science Journal Classification (ASJC) codes

Analysis
Algebra and Number Theory
Applied Mathematics

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10.1080/09720529.2022.2027604

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title = "Topological indices of the subdivision graphs of the nanostructure TUC 4 C 8(R) using M-polynomials",

abstract = "Topological indices of chemical structures are found to be very useful in understanding many of their intrinsic properties. Wiener index, Zagreb indices, the generalized Randi{\'c} index, Szeged index and harmonic index are some of the indices commonly used for the QSAR and QSPR of chemical graphs and nanostructures. In this article, we compute some of the important topological indices of the 2D-lattice, nanotube and nanotorus of the TUC 4 C 8(R) [p, q] nanostructure and their subdivision graphs by finding their M-polynomials.",

author = "Swamy, \{Narahari Narasimha\} and Gangappa, \{Chandan Katigenahalli\} and Prasanna Poojary and Badekara Sooryanarayana and Mudalagiraiah, \{Nagesh Hadonahalli\}",

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year = "2022",

doi = "10.1080/09720529.2022.2027604",

language = "English",

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T1 - Topological indices of the subdivision graphs of the nanostructure TUC 4 C 8(R) using M-polynomials

AU - Swamy, Narahari Narasimha

AU - Gangappa, Chandan Katigenahalli

AU - Poojary, Prasanna

AU - Sooryanarayana, Badekara

AU - Mudalagiraiah, Nagesh Hadonahalli

PY - 2022

Y1 - 2022

N2 - Topological indices of chemical structures are found to be very useful in understanding many of their intrinsic properties. Wiener index, Zagreb indices, the generalized Randić index, Szeged index and harmonic index are some of the indices commonly used for the QSAR and QSPR of chemical graphs and nanostructures. In this article, we compute some of the important topological indices of the 2D-lattice, nanotube and nanotorus of the TUC 4 C 8(R) [p, q] nanostructure and their subdivision graphs by finding their M-polynomials.

AB - Topological indices of chemical structures are found to be very useful in understanding many of their intrinsic properties. Wiener index, Zagreb indices, the generalized Randić index, Szeged index and harmonic index are some of the indices commonly used for the QSAR and QSPR of chemical graphs and nanostructures. In this article, we compute some of the important topological indices of the 2D-lattice, nanotube and nanotorus of the TUC 4 C 8(R) [p, q] nanostructure and their subdivision graphs by finding their M-polynomials.

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SN - 0972-0529

VL - 25

SP - 265

EP - 282

JO - Journal of Discrete Mathematical Sciences and Cryptography

JF - Journal of Discrete Mathematical Sciences and Cryptography

IS - 1

ER -

Topological indices of the subdivision graphs of the nanostructure TUC ₄ C ₈(R) using M-polynomials

Abstract

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