论五边形图链的细谷和舒尔茨多项式

Q4 Mathematics

Advances in Nonlinear Variational Inequalities Pub Date : 2024-03-10 DOI:10.52783/anvi.v27.411

Mamoon Fattah Khalf, Habib Azanchiler, Nabeel E. Arif, Sara Eslameian

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引用次数: 0

摘要

为了用长度为 1 的路径连接五边形图环的顶点链，我们在本著作中引入了维纳指数、舒尔茨指数和修正舒尔茨指数的概念，以及舒尔茨多项式、修正舒尔茨多项式和细谷多项式的概念。在改变舒尔茨和细谷的乘数的同时，还介绍了舒尔茨的一些属性。

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On Hosoya and Schultz Polynomials of Chain of Pentagonal Graph

In order to connect a chain of vertices of rings of a pentagonal graph with a path of length one, we introduce in this work the concepts of Wiener, Schultz, and Modified Schultz indices, as well as Schultz, modified Schultz, and Hosoya polynomials. Along with changing the multiplicities of Schultz and Hosoya, some of Schultz's attributes are also presented.

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来源期刊

Advances in Nonlinear Variational Inequalities Mathematics-Analysis

CiteScore

0.20

自引率

0.00%

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