首页> 外文期刊>Journal of chemical theory and computation: JCTC >Can Density Functional Theory Be Trusted for High-Order Electric Properties? The Case of Hydrogen-Bonded Complexes
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Can Density Functional Theory Be Trusted for High-Order Electric Properties? The Case of Hydrogen-Bonded Complexes

机译:可以信任密度函数理论,以获得高阶电性能吗? 氢键复合物的情况

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This work reports on an extensive assessment of the performance of a wide palette of density functional approximations in predicting the (high-order) electric properties of hydrogen-bonded complexes. To this end, we compute the electronic and vibrational contributions to the electric polarizability and the first and second hyperpolarizabilities, using the CCSD(T)/aug-cc-pVTZ level of theory as reference. For all the studied properties, the average absolute errors below 20% can only be obtained using the CAM-B3LYP functional, while LC-BLYP and MN1S are shown to be only slightly less accurate (average absolute errors not exceeding 30%). Among Minnesota density functionals, i.e., M06, M06-2X, and MN15, we only recommend the latter one, which quite accurately predicts the electronic and vibrational (hyper)polarizabilities. We also analyze the optimal tuning of the range-separation parameter mu for the LC-BLYP functional, finding that this approach does not bring any systematic improvement in the predictions of electronic and vibrational (hyper)polarizabilities and the accuracy of computed properties is largely system-dependent. Finally, we report huge errors in predicting the vibrational second hyperpolarizability by omega B97X, M06, and M06-2X functionals. Based on the explicit evaluation of anharmonic terms contributing to the second hyperpolarizability, this failure is traced down to a poor determination of third- and fourth-order energy derivatives with respect to normal modes. These results reveal serious flaws of some density functional approximations and suggest caution in selecting the appropriate functional to calculate not only electronic and vibrational (hyper)polarizabilities but also other molecular properties that contain vibrational anharmonic contributions.
机译:本工作报告了对预测氢键合复合物的(高阶)电性能的广泛的密度泛函近似调色板的性能进行了广泛的评价。为此,我们使用CCSD(T)/ Aug-CC-PVTZ理论作为参考,将电子和振动贡献和第一和第二超积极提取计算到电动极化性和第一和第二超积分。对于所有研究的属性,只能使用CAM-B3LYP功能获得以下20%以下的平均绝对误差,而LC-BLYP和MN1S显示仅略微不太准确(平均绝对误差不超过30%)。在明尼苏达州密度函数中,即M06,M06-2X和MN15,我们只推荐后一度,这非常准确地预测电子和振动(超级)偏振性。我们还分析了LC-BLYP功能的范围分离参数MU的最佳调整,发现这种方法不会在电子和振动(超级)偏振(超级)偏振的预测中带来任何系统改善,并且计算的属性的准确性很大程度上是系统 - 依赖。最后,我们报告了巨大的难以通过OMEGA B97X,M06和M06-2X功能预测振动第二个超极化性的巨大错误。基于对促进对第二个超极化性有所贡献的非谐波术语的明确评估,这种失败被追溯到相对于正常模式的三阶和四阶能源衍生物的差。这些结果揭示了一些密度函数近似的严重缺陷,并提示在选择适当的功能方面不仅可以计算电子和振动(超)偏振性而且还具有含有振动无臂贡献的其他分子特性。

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