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Linear scaling coupled cluster and perturbation theories in the atomic orbital basis

机译:原子轨道基础上的线性标度耦合的簇和扰动理论

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摘要

We present a reformulation of the coupled cluster equations in the atomic orbital (AO) basis that leads to a linear scaling algorithm for large molecules. Neglecting excitation amplitudes in a screening process designed to achieve a target energy accuracy, we obtain an AO coupled cluster method which is competitive in terms of number of amplitudes with the traditional molecular orbital (MO) solution, even for small molecules. For large molecules, the decay properties of integrals and excitation amplitudes becomes evident and our AO method yields a linear scaling algorithm with respect to molecular size. We present benchmark calculations to demonstrate that our AO reformulation of the many-body electron correlation problem defeats the "exponential scaling wall" that has characterized high-level MO quantum chemistry calculations for many years.
机译:我们在原子轨道(AO)的基础上提出了耦合簇方程的重新公式化,从而导致了大分子的线性缩放算法。在为实现目标能量精度而设计的筛选过程中,忽略激励振幅,我们获得了一种AO耦合簇方法,该方法在振幅数量上与传统分子轨道(MO)解决方案相比甚至是小分子都具有竞争力。对于大分子,积分和激发幅度的衰减特性变得很明显,我们的AO方法产生了关于分子大小的线性缩放算法。我们现在提供基准计算,以证明我们对多体电子相关性问题的AO重新构造克服了多年来表征高水平MO量子化学计算的“指数比例壁”。

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