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Optimization of a Genetic Algorithm for the Functionalization of Fullerenes

机译:富勒烯功能化遗传算法的优化

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We present the optimization of a genetic algorithm (GA) that is designed to predict the most stable structural isomers of hydrogenated and hydroxylated fullerene cages. Density functional theory (DFT) and density functional tight binding (DFTB) methods are both employed to compute isomer energies. We show that DFTB and DFT levels of theory are in good agreement with each other and that therefore both sets of optimized GA parameters are very similar. As a prototypical fullerene cage, we consider the functionalization of the C_(20) species, since for this smallest possible fullerene cage it is possible to compute all possible isomer energies for evaluation of the GA performance. An energy decomposition analysis for both C_(20)H_n and C_(20)(OH)_n systems reveals that, for only few functional groups, the relative stabilities of different structural isomers may be rationalized simply with recourse to π-Hiickel theory. However, upon a greater degree of functionalization, π-electronic effects alone are incapable of describing the interaction between the functional groups and the distorted cage, and both σ- and π-electronic structure must be taken into account in order to understand the relative isomer stabilities.
机译:我们介绍了遗传算法(GA)的优化,该遗传算法旨在预测氢化和羟基化富勒烯笼的最稳定的结构异构体。密度泛函理论(DFT)和密度泛函紧密结合(DFTB)方法均用于计算异构体能量。我们证明理论上的DFTB和DFT级别彼此非常吻合,因此,两组优化的GA参数非常相似。作为典型的富勒烯笼,我们考虑了C_(20)物种的功能化,因为对于这种最小的富勒烯笼,可以计算所有可能的异构体能量来评估GA性能。对C_(20)H_n和C_(20)(OH)_n系统的能量分解分析表明,仅对于几个官能团,可以简单地借助π-Hiickel理论使不同结构异构体的相对稳定性合理化。然而,在更高程度的官能化作用下,仅π电子效应无法描述官能团与扭曲的笼子之间的相互作用,并且必须同时考虑σ和π电子结构以了解相对异构体稳定性。

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