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Back-of-Envelope Prediction of Aromaticity of Non-Benzenoid Conjugated Hydrocarbons

机译:非苯类共轭烃的芳族化合物的包络线预测

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摘要

For deciphering the secret of the Hueckel's (4«+2)-rule and for extending it to polycyclic systems the aromaticity index, ΔZ, is introduced based on the graph-theoretical molecular orbital method. All the information either stabilizing or destabilizing the it-electronic system of a given graph G is contained in the characteristic polynomial, P_G(x), obtained by expanding the secular determinant of HMO theory. The present author derived the general expression of P_g(x) in terms of the non-adjacent number, p(G,k), for G, the sum of which gives the topological index, Z_G of G. By using ΔZ mathematical origin of the Hueckel's rule was clarified and expanded to the "extended Hueckel's rule" for polycyclic conjugated systems.
机译:为了解密Hueckel(4«+2)规则的秘密并将其扩展到多环系统,基于图论分子轨道方法引入了芳香指数ΔZ。使给定图G的电子系统稳定或不稳定的所有信息都包含在特征多项式P_G(x)中,该多项式是通过扩展HMO理论的长期行列式获得的。本文作者根据G的非相邻数p(G,k)推导了P_g(x)的一般表达式,其总和给出了G的拓扑指数Z_G。明确了韦克尔定律,并将其扩展到多环共轭体系的“扩展韦克尔定律”。

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