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

机译:之字形和菱形Benzenoid系统的M多项式和拓扑指标

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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.
机译:摘要不同分子结构的M多项式有助于计算许多拓扑指数。该多项式是一个新概念,其美是它包含的有关结构分子图G的基于度的拓扑索引的封闭形式的大量信息。众所周知,拓扑指数在确定化合物的特性中起着重要作用[1、2、3、4]。在本文中,由于它们在工业中的广泛使用,我们计算了之字形和菱形的本生系统的M多项式的闭合形式。此外,我们给出了M多项式的图及其与结构参数的关系。

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