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Avoiding pitfalls of a theoretical approach : the harmonic oscillator measure of aromaticity index from quantum chemistry calculations

机译:避免理论方法的陷阱:从量子化学计算中谐波振荡器测量芳香度指数

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摘要

The concept of the harmonic oscillator measure of aromaticity (HOMA) is based on comparing the geo-metrical parameters of a studied molecule with the param-eters for an ideal aromatic system derived from bond lengths of the reference molecules. Nowadays, HOMA is routinely computed combining the geometries from quantum chem-istry calculations with the experimentally based parameter-ization. Thus, obtained values of HOMA, however, are bound to suffer from inaccuracies of the theoretical methods and strongly depend on computational details. This could be avoided by obtaining both the input geometries and the parameters with the same theoretical method, but efficiency of the error compensation achieved in this way has not yet been probed. In our work, we have prepared a benchmark set of HOMA values for 25 cyclic hydrocarbons, based on the all core CCSD(T)/cc-pCVQ(T)Z geometries, and used it to investigate the impact of different choices of the exchange– correlation functionals and basis sets on HOMA, calculated against the experimentally based (HOMA EP) or the consis-tently calculated (HOMA CCP) parameters. We show that using HOMA EP leads to large and unsystematic errors, and strong sensitivity to the choice of XC functional, basis set, and the experimental data for the reference geometry. This sensitivity is largely, although not completely attenuated in the consistent approach. We recommend the most suitable functionals for calculating HOMA in both approaches (HOMA EP and HOMA CCP), and provide the HOMA parameters for 25 studied exchange–correlation functionals and two popular basis sets.
机译:芳香族谐波振荡器测量(HOMA)的概念基于将研究分子的几何参数与从参考分子键长得出的理想芳香族体系的参数进行比较。如今,HOMA通常是结合量子化学计算的几何形状和基于实验的参数化来计算的。因此,获得的HOMA值必然会遭受理论方法的不准确性,并严重依赖于计算细节。可以通过使用相同的理论方法获得输入几何形状和参数来避免这种情况,但是尚未探究以这种方式实现的误差补偿的效率。在我们的工作中,我们根据所有核心CCSD(T)/ cc-pCVQ(T)Z几何形状,为25种环状烃准备了一套基准的HOMA值,并用于调查不同交易所选择的影响– HOMA的相关功能和基础集,根据实验(HOMA EP)或持续计算(HOMA CCP)参数计算。我们表明,使用HOMA EP会导致较大的系统错误,并且对XC功能,基本集和参考几何图形的实验数据的选择具有很高的敏感性。尽管在一致的方法中并没有完全减弱,但是这种灵敏度很大。我们推荐两种方法(HOMA EP和HOMA CCP)中最合适的函数来计算HOMA,并为25个研究的交换相关函数和两个流行的基础集提供HOMA参数。

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