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A generalized graph-theoretical matrix of heterosystems and its application to the VMV procedure

机译:异构系统的广义图论矩阵及其在VMV过程中的应用

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摘要

The extensions of generalized (molecular) graph-theoretical matrix and vector-matrix-vector procedure are considered. The elements of the generalized matrix are redefined in order to describe molecules containing heteroatoms and multiple bonds. The adjacency, distance, detour and reciprocal distance matrices of heterosystems, and corresponding vectors are derived from newly defined generalized graph matrix. The topological indices, which are most widely used in predicting physicochemical and biological properties/activities of various compounds, can be calculated from the new generalized vector-matrix-vector invariant.
机译:考虑了广义(分子)图论矩阵和矢量矩阵矢量程序的扩展。重新定义了广义矩阵的元素,以描述包含杂原子和多个键的分子。异系统的邻接,距离,de回和倒数距离矩阵,以及相应的矢量是从新定义的广义图矩阵中得出的。可以从新的广义向量-矩阵-向量不变式计算出最广泛用于预测各种化合物的理化和生物学特性/活性的拓扑指数。

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