Wang Yuqi, Ni Zhigang, Neese Frank, Li Wei, Guo Yang, Li Shuhua
School of Chemistry and Chemical Engineering, Key Laboratory of Mesoscopic Chemistry of MOE, Institute of Theoretical and Computational Chemistry, Nanjing University, Nanjing210023, P. R. China.
College of Material, Chemistry and Chemical Engineering, Key Laboratory of Organosilicon Chemistry and Material Technology of Ministry of Education, Hangzhou Normal University, Hangzhou311121, P. R. China.
J Chem Theory Comput. 2022 Nov 8;18(11):6510-6521. doi: 10.1021/acs.jctc.2c00412. Epub 2022 Oct 14.
The cluster-in-molecule (CIM) method was extended to systems with periodic boundary conditions (PBCs) in a previous work (PBC-CIM) [, , 2933], which is able to compute the electronic structures of periodic systems at second-order Møller-Plesset perturbation theory (MP2) and coupled cluster singles and doubles (CCSD) levels. However, the high computational costs of CCSD with respect to the size of clusters limit the usage of PBC-CIM to crystals with small or medium unit cells. In this work, we further develop the PBC-CIM method by employing the domain-based local pair natural orbital (DLPNO) methods for the electron correlation calculations of clusters to reduce the computational costs. The combined approach allows CCSD with perturbative triples, denoted as CCSD(T), to be computationally available for accurate descriptions of periodic systems. The distant-pair correction is also implemented to improve the accuracy of PBC-CIM. As in the molecular cases, the distant pair correction significantly improves the accuracy of various PBC-CIM methods with few additional costs. The PBC-CIM-DLPNO-CCSD(T) approach has been applied to investigate the optimized lattice parameter of the cubic LiCl crystal and two adsorption problems (CO on the NaCl(100) surface and HO on the h-BN surface). The results show that the CIM-DLPNO-CCSD(T) method offers accurate and efficient descriptions for the studied systems. Another application to the cohesive energy of the acetic acid crystal reveals that large basis sets are necessary for reliable calculations on the cohesive energies of molecular crystals.
分子内团簇(CIM)方法在之前的一项工作(PBC - CIM)[,,2933]中被扩展到具有周期性边界条件(PBC)的体系,该方法能够在二阶Møller - Plesset微扰理论(MP2)和耦合簇单双激发(CCSD)水平上计算周期性体系的电子结构。然而,CCSD相对于团簇大小的高计算成本限制了PBC - CIM在中小晶胞晶体中的应用。在这项工作中,我们通过采用基于域的局部对自然轨道(DLPNO)方法进行团簇的电子相关计算来进一步发展PBC - CIM方法,以降低计算成本。这种组合方法使得包含微扰三重激发的CCSD(记为CCSD(T))在计算上能够用于精确描述周期性体系。还实施了远对校正以提高PBC - CIM的精度。与分子情况一样,远对校正以很少的额外成本显著提高了各种PBC - CIM方法的精度。PBC - CIM - DLPNO - CCSD(T)方法已被应用于研究立方LiCl晶体的优化晶格参数以及两个吸附问题(NaCl(100)表面上的CO和h - BN表面上的HO)。结果表明,CIM - DLPNO - CCSD(T)方法为所研究的体系提供了准确而高效的描述。对醋酸晶体结合能的另一个应用表明,对于分子晶体结合能的可靠计算,大基组是必要的。