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Inequalities between degree- and distance-based graph invariants

机译:基于度和距离的图不变量之间的不等式

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Inequalities provide a way to study topological indices relatively. There are two major classes of topological indices: degree-based and distance-based indices. In this paper we provide a relative study of these classes and derive inequalities between degree-based indices such as Randi?? connectivity, GA, ABC, and harmonic indices and distance-based indices such as eccentric connectivity, connective eccentric, augmented eccentric connectivity, Wiener, and third ABC indices.
机译:不等式提供了一种相对研究拓扑指数的方法。拓扑索引主要有两类:基于度的索引和基于距离的索引。在本文中,我们提供了对这些类别的相关研究,并推导了基于程度的指数(例如Randi ??连接性,GA,ABC,谐波指标和基于距离的指标,例如偏心连接,连接偏心,增强的偏心连接,维纳和第三ABC索引。

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