Department of Chemistry, Michigan State University, East Lansing, Michigan 48824, USA.
J Chem Phys. 2013 Sep 7;139(9):091101. doi: 10.1063/1.4819693.
A parallel numerical derivative code, combined with parallel implementation of the coupled-cluster method with singles, doubles, and non-iterative triples (CCSD(T)), is used to optimize the geometries of the low-energy structures of the Au8 particle. The effects of geometry relaxation at the CCSD(T) level and the combined effects of the basis set and core-valence correlations are examined and the results are compared with the corresponding second-order Møller-Plesset perturbation theory calculations. The highest-level computations, in which the single-point CCSD(T) calculations employing the correlation-consistent basis set of the cc-pVTZ quality and the associated relativistic effective core potential (ECP), both optimized for gold, and correlating the 5d(10)6s(1) valence and 5s(2)5p(6) semi-core electrons, are combined with the geometrical information obtained with the corresponding CCSD(T)/cc-pVDZ/ECP approach, favor the planar configuration, with the next three non-planar structures separated by 4-6 kcal/mol. In agreement with the earlier work, smaller-basis set CCSD(T) computations provide unreliable results for the relative energetics, even when the geometries are optimized at the CCSD(T) level.
一个并行数值导数代码,与具有单重态、双重态和非迭代三重态(CCSD(T))的耦合簇方法的并行实现相结合,用于优化 Au8 粒子的低能结构的几何形状。在 CCSD(T)水平上的几何弛豫的影响以及基组和核价相关的综合影响进行了检验,并将结果与相应的二阶 Møller-Plesset 微扰理论计算进行了比较。最高级别的计算,其中采用相关一致的 cc-pVTZ 质量基组和相关的相对论有效核势(ECP)的单点 CCSD(T)计算,都针对金进行了优化,并关联了 5d(10)6s(1)价电子和 5s(2)5p(6)半芯电子,与使用相应的 CCSD(T)/cc-pVDZ/ECP 方法获得的几何信息相结合,有利于平面构型,下三个非平面结构相隔 4-6 kcal/mol。与早期的工作一致,即使在 CCSD(T)水平上优化了几何形状,较小基组的 CCSD(T)计算也不能为相对能提供可靠的结果。