M-Polynomials And Topological Indices Of Zigzag And Rhombic Benzenoid Systems

Author:

Ali Ashaq1,Nazeer Waqas2,Munir Mobeen2,Min Kang Shin34

Affiliation:

1. Deportment of mathematics and statistics, The university of Lahore, LahorePakistan

2. Division of Science and Technology, University of Education, Lahore, 54000, Pakistan

3. Department of Mathematics and RINS, Gyeongsang National University, Jinju, 52828, Korea

4. Center for General Education, China Medical University, Taichung40402, Taiwan

Abstract

AbstractM-polynomial of different molecular structures helps to calculate many topological indices. This polynomial is a new idea and its beauty is the wealth of information it contains about the closed forms of degree-based topological indices of molecular graph G of the structure. It is a well-known fact that topological indices play significant role in determining properties of the chemical compound [1, 2, 3, 4]. In this article, we computed the closed form of M-polynomial of zigzag and rhombic benzenoid systemsbecause of their extensive usages in industry. Moreover we give graphs of M-polynomials and their relations with the parameters of structures.

Publisher

Walter de Gruyter GmbH

Subject

Materials Chemistry,General Chemistry

Reference64 articles.

1. Introduction to Graph Theory Prentice Hall Upper Saddle River;NJ Google Scholar,1996

2. Graph theory and molecular orbitals. Total φ-electron energy of alternant hydrocarbons;Chemical Physics Letters.,197

3. The first multiplication atombond connectivity index of molecular structures in drugs;Saudi Pharmaceutical Journal,2017

4. The general connectivity indices of benzenoid systems and phenylenes;MATCH Commun. Math. Comput. Chem.,2010

5. Some Topological Invariants of the Möbius Ladders;Global Journal of Pure and Applied Mathematics,2016

Cited by 59 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. M-Polynomial and NM-Polynomial Methods for Topological Indices of Polymers;International Journal of Mathematics and Mathematical Sciences;2024-02-02

2. Counting Polynomials in Chemistry: Past, Present, and Perspectives;Symmetry;2023-09-23

3. COVID antiviral drug structures and their edge metric dimension;Molecular Physics;2023-09-19

4. On topological indices and entropies of diamond structure;International Journal of Quantum Chemistry;2023-08-17

5. Topological Evaluation of Four Para-Line Graphs Absolute Pentacene Graphs Using Topological Indices;International Journal of Analysis and Applications;2023-07-10

同舟云学术

1.学者识别学者识别

2.学术分析学术分析

3.人才评估人才评估

"同舟云学术"是以全球学者为主线,采集、加工和组织学术论文而形成的新型学术文献查询和分析系统,可以对全球学者进行文献检索和人才价值评估。用户可以通过关注某些学科领域的顶尖人物而持续追踪该领域的学科进展和研究前沿。经过近期的数据扩容,当前同舟云学术共收录了国内外主流学术期刊6万余种,收集的期刊论文及会议论文总量共计约1.5亿篇,并以每天添加12000余篇中外论文的速度递增。我们也可以为用户提供个性化、定制化的学者数据。欢迎来电咨询!咨询电话:010-8811{复制后删除}0370

www.globalauthorid.com

TOP

Copyright © 2019-2024 北京同舟云网络信息技术有限公司
京公网安备11010802033243号  京ICP备18003416号-3