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

被引：63

作者：

Ali, Ashaq ^{[4
]}

Nazeer, Waqas ^{[5
]}

Munir, Mobeen ^{[5
]}

Kang, Shin Min ^{[1
,2
,3
]}

机构：

[1] Gyeongsang Natl Univ, Dept Math, Jinju 52828, South Korea

[2] Gyeongsang Natl Univ, RINS, Jinju 52828, South Korea

[3] China Med Univ, Ctr Gen Educ, Taichung 40402, Taiwan

[4] Univ Lahore, Dept Math & Stat, Lahore, Pakistan

[5] Univ Educ, Div Sci & Technol, Lahore 54000, Pakistan

来源：

OPEN CHEMISTRY | 2018年 / 16卷 / 01期

关键词：

M-polynomial; Topological index; Benzenoid; ATOM-BOND CONNECTIVITY; ZAGREB INDEX; WIENER INDEX; GRAPHS; PHENYLENES; TREES;

D O I：

10.1515/chem-2018-0010

中图分类号：

O6 [化学];

学科分类号：

0703 ;

摘要：

M-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 [1-4]. 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.

引用

页码：73 / 78

页数：6

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