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M-Polynomials and Degree-Based Topological Indices of Triangular, Hourglass, and Jagged-Rectangle Benzenoid Systems

机译:三角,沙漏和锯齿形矩形Benzenoid系统的M多项式和基于度的拓扑指数

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Chemical graph theory is a branch of mathematical chemistry which has an important effect on the development of the chemical sciences. The study of topological indices is currently one of the most active research fields in chemical graph theory. Topological indices help to predict many chemical and biological properties of chemical structures under study. The aim of this report is to study the molecular topology of some benzenoid systems. M-polynomial has wealth of information about the degree-based topological indices. We compute M-polynomials for triangular, hourglass, and jagged-rectangle benzenoid systems, and from these M-polynomials, we recover nine degree-based topological indices. Our results play a vital role in pharmacy, drug design, and many other applied areas.
机译:化学图论是数学化学的一个分支,对化学科学的发展具有重要影响。拓扑指数的研究是当前化学图论中最活跃的研究领域之一。拓扑指数有助于预测正在研究的化学结构的许多化学和生物学特性。本报告的目的是研究某些类苯系统的分子拓扑。 M多项式具有大量有关基于度的拓扑索引的信息。我们计算三角形,沙漏和锯齿矩形的本性系统的M多项式,然后从这些M多项式中恢复九个基于度的拓扑指数。我们的结果在药学,药物设计和许多其他应用领域中发挥着至关重要的作用。

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