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Extremal Wiener and Kirchhoff indices of globular caterpillars
International Journal of Quantum Chemistry ( IF 2.3 ) Pub Date : 2019-11-14 , DOI: 10.1002/qua.26096
Luzhen Ye 1
Affiliation  

The Wiener and Kirchhoff indices of a graph G are two of the most important topological indices in mathematical chemistry. A graph G is called to be a globular caterpillar if G is obtained from a complete graph K s with vertex set {v1,v2,…, v s} by attaching n i pendent edges to each vertex v i of K s for some positive integers s and n1,n2,…,n s, denoted by urn:x-wiley:00207608:media:qua26096:qua26096-math-0001. Let urn:x-wiley:00207608:media:qua26096:qua26096-math-0002 be the set of globular caterpillars urn:x-wiley:00207608:media:qua26096:qua26096-math-0003 with n vertices (urn:x-wiley:00207608:media:qua26096:qua26096-math-0004). In this article, we characterize the globular caterpillars with the minimal and maximal Wiener and Kirchhoff indices among urn:x-wiley:00207608:media:qua26096:qua26096-math-0005, respectively.

中文翻译:

球状毛虫的极值维纳和基尔霍夫指数

G的Wiener指数和Kirchhoff指数是数学化学中最重要的两个拓扑指数。一个图ģ被称为是一个球状毛虫如果ģ从一个完全图获得ķ小号{顶点集v 1v 2,...,V小号}通过附着Ñ侧边缘到每个顶点vķ小号为一些正整数sn 1n 2,…,n s,表示为 缸:x-wiley:00207608:media:qua26096:qua26096-math-0001。让缸:x-wiley:00207608:media:qua26096:qua26096-math-0002被这套球状毛虫骨灰盒:x-wiley:00207608:media:qua26096:qua26096-math-0003ñ顶点(骨灰盒:x-wiley:00207608:media:qua26096:qua26096-math-0004)。在本文中,我们分别以最小和最大Wiener和Kirchhoff指数来表征球状毛虫骨灰盒:x-wiley:00207608:media:qua26096:qua26096-math-0005
更新日期:2020-01-07
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