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Combining Accuracy and Efficiency: An Incremental Focal-Point Method Based on Pair Natural Orbitals

机译:结合准确性和效率:基于对自然轨道的增量焦点法

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In this work, we present a new pair natural orbitals. (PNO)-based incremental scheme to calculate CCSD-(T) and CCSD(T0) reaction, interaction, and binding energies. We perform, an extensive analysis, which shows small incremental errors similar to previous non-PNO calculations. Furthermore, slight PNO errors are obtained by using T-PNO = T-TNO with appropriate values of 10(-7) to 10(-8) for reactions and 10(-8) for interaction or binding energies. The combination with the efficient MP2 focal-point approach yields chemical accuracy relative to the complete basis-set (CBS) limit. In this method, small basis sets (cc-pVDZ, def2-TZVP) for the CCSD(T) part are sufficient in case of reactions or interactions, while some larger ones (e.g., (aug)-cc-pVTZ) are necessary for molecular clusters. For these larger basis sets, we show the very high efficiency of our scheme. We obtain not only tremendous decreases of the wall times (i.e., factors 10(2)) due to the parallelization of the increment calculations as well as of the total times due to the application of PNOs (i.e., compared to the normal incremental scheme) but also smaller total time with respect to the standard PNO method. That way, our new method features a perfect applicability by combining an excellent accuracy with a very high efficiency as well as the accessibility to larger systems due to the separation of the full computation into several small increments.
机译:在这项工作中,我们提出了一对新的自然轨道。 (PNO)基于增量方案,计算CCSD-(T)和CCSD(T0)反应,相互作用和绑定能量。我们执行一个广泛的分析,显示出与以前的非PNO计算类似的小增量误差。此外,通过使用T-PNO = T-TNO获得轻微的PNO误差,其具有适当的10(-7)至10(-8)的反应和10(-8),用于相互作用或结合能量。与有效MP2焦点接近的组合相对于完整的基础设定(CBS)限制产生化学精度。在该方法中,在反应或相互作用的情况下,CCSD(T)部分的小基础组(CC-PVDZ,DEF2-TZVP)是足够的,而一些更大的基础(CC-PVDZ,DEF2-TZVP)是必要的(例如,(AUG)-CC-PVTZ)分子簇。对于这些较大的基础集,我们展示了我们的计划的高效率。由于增量计算的并行化以及由于PNOS的应用(即,与正常增量相比,因此,我们不仅获得了墙壁时间的巨大减少(即,因子& 10(2))方案),但是对于标准PNO方法的总时间也较小。这样,我们的新方法通过将优异的精度与较高的效率相结合,并且由于将完整的计算分离为几个小增量,通过非常高的精度以及更大系统的可访问性来提供完美的适用性。

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