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Current-density maps as probes of aromaticity: Global and Clar ring currents in totally resonant polycyclic aromatic hydrocarbons

机译:电流密度图作为芳香性的探针:完全共振的多环芳香烃中的全局和Clar环电流

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Calculation and visualisation of induced current density are important aids to the study of both aromaticity and observable molecular magnetic response properties. The ipsocentric method offers an accurate and economical approach to calculation of induced current density, and a physical interpretation in terms of occupied-orbital contributions. In monocyclic systems, these contributions allow rationalisation of the existence, sense, and strength of ring current using simple symmetry and node-counting arguments. Here we show maps computed with the model pseudo- version of the ipsocentric theory for large polycyclic aromatic hydrocarbons (PAH) of the Clar type. Maps are presented for D6h-symmetric systems with up to 438 carbon centres; a full ab initio calculation for an isomer of C114H30 confirms that the success of the pseudo- method for small PAH carries over to these larger systems. The computed maps follow a generic overall pattern that can be understood with a natural extension of the orbital arguments to a band theory of totally resonant PAH. All show current densities that combine a Clar-sextet structure of localised benzenoid diatropic ring currents (contributed by just four HOMO electrons) with a global perimeter diatropic ring current contributed by the remaining electrons. Both currents are explained in the ipsocentric model: the localised currents arise from excitations from the HOMO; the perimeter current from excitations from the rest of the HOMO-band.
机译:感应电流密度的计算和可视化是研究芳香性和可观察到的分子磁响应特性的重要帮助。以中心为中心的方法提供了一种精确而经济的方法来计算感应电流密度,并提供了关于占据轨道贡献的物理解释。在单环系统中,这些贡献允许使用简单的对称性和节点计数参数来合理化环电流的存在,意义和强度。在这里,我们显示了使用ipsocentric理论的模型伪版本计算的Clar型大型多环芳烃(PAH)的图。展示了具有多达438个碳中心的D6h对称系统的地图;对C114H30异构体的完整从头算起,证实了针对小PAH的假方法的成功延续到了这些较大的系统中。计算的图遵循通用的总体模式,可以通过将轨道参数自然扩展到完全共振的PAH的带理论来理解。所有这些都显示了电流密度,该电流密度结合了局域化的类苯并氮变径环电流(仅由四个HOMO电子贡献)的Clar-sextet结构与其余电子贡献的整体周边变径环电流。两种电流都在等心模型中进行了解释:局部电流来自HOMO的激发。来自HOMO频段其余部分的激励产生的周边电流。

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