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Valence connectivity versus Randic, Zagreb and modified Zagreb index: A linear algorithm to check discriminative properties of indices in acyclic molecular graphs

机译:价连通性与Randic,Zagreb和修正的Zagreb指数的关系:一种线性算法,用于检查非循环分子图中的指数的判别性质

摘要

Valence connectivity in molecular graphs is described by 10-tuples mu(ij) where mu(ij) denotes the number of edges connecting vertices of valences i and j. A shorter description is provided by 4-tuples containing the number of vertices and values of Randic, Zagreb and modified Zagreb indices. Surprisingly, these two descriptions are in one-to-one correspondence for all acyclic molecules of practical interest, i.e., for all those having no more than 100 atoms. This result was achieved by developing an efficient algorithm that is linear in the number of 10-tuples.
机译:分子图中的价连接性由10个元组的mu(ij)描述,其中mu(ij)表示连接价i和j的顶点的边数。由四元组提供的简短描述包含顶点的数目以及Randic,Zagreb和修改后的Zagreb索引的值。出乎意料的是,对于具有实际意义的所有无环分子,即对于所有不超过100个原子的非环状分子,这两个描述是一一对应的。通过开发一种有效的算法,该算法在10元组的数量上是线性的,从而获得了此结果。

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