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Application of a Dual-Hybrid Direct Random Phase Approximation to Water Clusters

机译:双混合直接随机相位逼近在水团簇中的应用

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In water clusters, there is a delicate balance of van der Waals interactions and hydrogen bonds. Although semilocal and nonlocal density functional approximations have been recently routinely applied to water in various phases, the accurate description of hydrogen bonds remains a challenge. The most popular density functional approaches fail to predict the correct ordering of the energies of water clusters. To illustrate the required accuracy, the CCSD(T) complete basis set extrapolated dissociation energy difference between the two lowest energy hexamer structures is 0.06 kcal mol(-1) per monomer. In this work, we assessed interaction energies in neutral and ionic water clusters with various density functionals with or without van der Waals correction. Generally, van der Waals approximations play a significant role in clusters with increasing size, while hybrid functionals improve the description of hydrogen bonds. Despite these general trends, none of the tested density functional approximations with or without van der Waals correction and exact exchange mixing can lead to a uniform performance for neutral and ionic water clusters. The recently constructed dual-hybrid dRPA75 approximation is a successful combination of exact and semilocal exchange, and nonlocal correlation in its energy, while utilizing a high fraction of exact exchange. We have shown that the dRPA75 method has a systematic error, which can be efficiently compensated for by the aug-cc-pVTZ basis set for small and medium-sized water clusters.
机译:在水簇中,范德华相互作用和氢键之间存在微妙的平衡。尽管近来已经常规地将半局部和非局部密度泛函近似应用于水的各个相,但是氢键的准确描述仍然是一个挑战。最流行的密度泛函方法无法预测水簇能量的正确顺序。为了说明所需的精度,两个最低能级六聚体结构之间的CCSD(T)完整基集外推离解能差为每个单体0.06 kcal mol(-1)。在这项工作中,我们评估了具有或没有范德华校正的具有各种密度泛函的中性和离子水簇中的相互作用能。通常,范德华近似值在簇尺寸增大的簇中起重要作用,而杂化官能团改善了氢键的描述。尽管有这些总体趋势,但无论有没有进行范德华校正和精确交换混合,所测试的密度泛函近似值都不会导致中性和离子水簇的均匀性能。最近构建的双杂交dRPA75逼近是精确和半局部交换以及其能量中非局部相关性的成功组合,同时利用了很大一部分精确交换。我们已经表明,dRPA75方法具有系统误差,可以通过针对中小型水团簇的aug-cc-pVTZ基集有效地对其进行补偿。

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