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Range-separated double-hybrid density-functional theory with coupled-cluster and random-phase approximations

机译:具有耦合集群和随机相近似的范围分离的双混合密度功能理论

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摘要

We construct range-separated double-hybrid (RSDH) schemes which combine coupled-cluster or random-phase approximations (RPAs) with a density functional based on a two-parameter Coulomb-attenuating-method-like decomposition of the electron-electron interaction. We find that the addition of a fraction of short-range electron-electron interaction in the wave-function part of the calculation is globally beneficial for the RSDH scheme involving a variant of the RPA with exchange terms. Even though the latter scheme is globally as accurate as the corresponding scheme employing only second-order MOller-Plesset perturbation theory for atomization energies, reaction barrier heights, and weak intermolecular interactions of small molecules, it is more accurate for the more complicated case of the benzene dimer in the stacked configuration. The present RSDH scheme employing a RPA thus represents a new member in the family of double hybrids with minimal empiricism which could be useful for general chemical applications.
机译:我们构建与基于电子 - 电子相互作用的双参数库仑衰减方法的密度函数相结合的分离的双混合(RSDH)方案,其将耦合簇或随机相近似(RPA)与密度函数相结合。我们发现,在计算的波浪函数部分中添加了一部分短距离电子 - 电子相互作用,这对于涉及交换术语的RPA变体的RSDH方案是有益的。尽管后一项方案是全球性的,作为仅采用二阶Moller-Pleesset扰动理论的相应方案,用于雾化能量,反应阻隔高度和小分子的弱分子间相互作用,它更加复杂的情况更为准确堆叠配置中的苯二甲。因此,采用RPA的本发明的RSDH方案代表了双杂交系列中的新成员,具有最小的经验主义,这对于一般化学应用可能是有用的。

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