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Locally Range-Separated Hybrids as Linear Combinations of Range-Separated Local Hybrids

机译:局部距离分离的杂种作为距离分离的局部杂种的线性组合

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摘要

Range-separated hybrid density functionals, which incorporate different fractions of exact exchange at different interelectronic separations, offer substantial advantages over conventional global hybrid functionals. However, they generally use a fixed, system-independent range-separation parameter, which numerical experience and formal arguments both show to be a limiting approximation. Locally range-separated hybrids, which instead use a position-dependent range-separation function, should overcome this limitation, but their implementation is nontrivial. Here, we present a method which in practice converts a locally range-separated hybrid into a linear combination of range-separated local hybrids. Thus, unlike Our previous implementation of this locally range-separated hybrid idea, we do not need to approximate the exchange hole, and we can take advantage of existing self-consistent local hybrid implementations to carry out self-consistent calculations using locally range-separated hybrid functionals.
机译:与常规全局混合功能相比,范围分隔的混合密度功能包含了在不同的电子间分离时进行精确交换的不同分数,具有明显的优势。但是,它们通常使用固定的,独立于系统的范围分离参数,数值经验和形式参数均显示为极限近似值。取而代之的是使用范围依赖的位置分隔函数来代替局部范围的混合动力,但应克服这一限制,但是它们的实现并非易事。在这里,我们提出了一种在实践中将局部距离分离的杂种转换为距离分离的局部杂种的线性组合的方法。因此,与我们之前实现此局部范围分离的混合思想的方式不同,我们不需要近似交换孔,并且可以利用现有的自洽局部混合实现的优势来使用局部范围分离的方法进行自洽计算混合功能。

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