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解决耦合簇计算中局部近似误差的系统规模依赖性问题。

Addressing the System-Size Dependence of the Local Approximation Error in Coupled-Cluster Calculations.

作者信息

Altun Ahmet, Ghosh Soumen, Riplinger Christoph, Neese Frank, Bistoni Giovanni

机构信息

Max-Planck-Institut für Kohlenforschung, Kaiser-Wilhelm-Platz 1, D-45470 Mülheim an der Ruhr, Germany.

FAccTs GmbH, Rolandstrasse 67, 50677 Köln, Germany.

出版信息

J Phys Chem A. 2021 Nov 18;125(45):9932-9939. doi: 10.1021/acs.jpca.1c09106. Epub 2021 Nov 3.

Abstract

Over the last two decades, the local approximation has been successfully used to extend the range of applicability of the "gold standard" singles and doubles coupled-cluster method with perturbative triples CCSD(T) to systems with hundreds of atoms. The local approximation error grows in absolute value with the increasing system size, i.e., by increasing the number of electron pairs in the system. In this study, we demonstrate that the recently introduced two-point extrapolation scheme for approaching the complete pair natural orbital (PNOs) space limit in domain-based pair natural orbital CCSD(T) calculations drastically reduces the dependence of the error on the system size, thus opening up unprecedented opportunities for the calculation of benchmark quality relative energies for large systems.

摘要

在过去二十年中,局部近似法已成功用于将“金标准”单双耦合簇方法及微扰三激发(CCSD(T))的适用范围扩展到含有数百个原子的体系。局部近似误差的绝对值会随着体系尺寸的增加而增大,也就是说,随着体系中电子对数量的增加而增大。在本研究中,我们证明,最近在基于域的对自然轨道CCSD(T)计算中引入的用于逼近完全对自然轨道(PNOs)空间极限的两点外推方案,极大地降低了误差对体系尺寸的依赖性,从而为计算大型体系的基准质量相对能量开辟了前所未有的机会。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/d133/8607505/869e14a47acf/jp1c09106_0002.jpg

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