Omega, Sadhana, Theta, and PI Polynomials of Double Benzonoid Chain

Counting polynomials are closely related to certain features of chemical graphs and provide an elegant means of expressing graph topological invariants. The current paper aims to calculate four polynomials for double benzenoid chains, Sadhana, omega, theta, and Padmakar–Ivan (PI). The edge-cut metho...

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Main Authors: Fozia Bashir Farooq, Saima Parveen, Nadeem Ul Hassan Awan, Rakotondrajao Fanja
Format: Article
Language:English
Published: Wiley 2022-01-01
Series:Journal of Mathematics
Online Access:http://dx.doi.org/10.1155/2022/4809182
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author Fozia Bashir Farooq
Saima Parveen
Nadeem Ul Hassan Awan
Rakotondrajao Fanja
author_facet Fozia Bashir Farooq
Saima Parveen
Nadeem Ul Hassan Awan
Rakotondrajao Fanja
author_sort Fozia Bashir Farooq
collection DOAJ
description Counting polynomials are closely related to certain features of chemical graphs and provide an elegant means of expressing graph topological invariants. The current paper aims to calculate four polynomials for double benzenoid chains, Sadhana, omega, theta, and Padmakar–Ivan (PI). The edge-cut method is used to derive analytical closed expressions for these polynomials.
format Article
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institution Kabale University
issn 2314-4785
language English
publishDate 2022-01-01
publisher Wiley
record_format Article
series Journal of Mathematics
spelling doaj-art-9c215f78ef06438f91f35ac493be3f422025-02-03T01:21:05ZengWileyJournal of Mathematics2314-47852022-01-01202210.1155/2022/4809182Omega, Sadhana, Theta, and PI Polynomials of Double Benzonoid ChainFozia Bashir Farooq0Saima Parveen1Nadeem Ul Hassan Awan2Rakotondrajao Fanja3Department of Mathematics and StatisticsDepartment of MathematicsDepartment of MathematicsDepartment of Mathematics and InformaticsCounting polynomials are closely related to certain features of chemical graphs and provide an elegant means of expressing graph topological invariants. The current paper aims to calculate four polynomials for double benzenoid chains, Sadhana, omega, theta, and Padmakar–Ivan (PI). The edge-cut method is used to derive analytical closed expressions for these polynomials.http://dx.doi.org/10.1155/2022/4809182
spellingShingle Fozia Bashir Farooq
Saima Parveen
Nadeem Ul Hassan Awan
Rakotondrajao Fanja
Omega, Sadhana, Theta, and PI Polynomials of Double Benzonoid Chain
Journal of Mathematics
title Omega, Sadhana, Theta, and PI Polynomials of Double Benzonoid Chain
title_full Omega, Sadhana, Theta, and PI Polynomials of Double Benzonoid Chain
title_fullStr Omega, Sadhana, Theta, and PI Polynomials of Double Benzonoid Chain
title_full_unstemmed Omega, Sadhana, Theta, and PI Polynomials of Double Benzonoid Chain
title_short Omega, Sadhana, Theta, and PI Polynomials of Double Benzonoid Chain
title_sort omega sadhana theta and pi polynomials of double benzonoid chain
url http://dx.doi.org/10.1155/2022/4809182
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