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用广义价键基准函数进行关联二级微扰理论。

Block correlated second order perturbation theory with a generalized valence bond reference function.

机构信息

School of Chemistry and Chemical Engineering, Key Laboratory of Mesoscopic Chemistry of Ministry of Education, Institute of Theoretical and Computational Chemistry, Nanjing University, Nanjing 210093, People's Republic of China.

出版信息

J Chem Phys. 2013 Nov 7;139(17):174111. doi: 10.1063/1.4828739.

Abstract

The block correlated second-order perturbation theory with a generalized valence bond (GVB) reference (GVB-BCPT2) is proposed. In this approach, each geminal in the GVB reference is considered as a "multi-orbital" block (a subset of spin orbitals), and each occupied or virtual spin orbital is also taken as a single block. The zeroth-order Hamiltonian is set to be the summation of the individual Hamiltonians of all blocks (with explicit two-electron operators within each geminal) so that the GVB reference function and all excited configuration functions are its eigenfunctions. The GVB-BCPT2 energy can be directly obtained without iteration, just like the second order Mo̸ller-Plesset perturbation method (MP2), both of which are size consistent. We have applied this GVB-BCPT2 method to investigate the equilibrium distances and spectroscopic constants of 7 diatomic molecules, conformational energy differences of 8 small molecules, and bond-breaking potential energy profiles in 3 systems. GVB-BCPT2 is demonstrated to have noticeably better performance than MP2 for systems with significant multi-reference character, and provide reasonably accurate results for some systems with large active spaces, which are beyond the capability of all CASSCF-based methods.

摘要

提出了一种与广义价键(GVB)基准相关联的块相关二级微扰理论(GVB-BCPT2)。在这种方法中,GVB 基准中的每个双子体被视为一个“多轨道”块(自旋轨道的子集),并且每个占据或虚拟自旋轨道也被视为单个块。零阶哈密顿量被设置为所有块的个体哈密顿量的总和(每个双子体中都有显式的双电子算符),使得 GVB 基准函数和所有激发组态函数都是其本征函数。可以直接获得 GVB-BCPT2 能量,就像二阶 Mo̸ller-Plesset 微扰方法(MP2)一样,两者都是大小一致的。我们已经将这种 GVB-BCPT2 方法应用于研究 7 个双原子分子的平衡距离和光谱常数、8 个小分子的构象能差,以及 3 个体系中的键断裂势能曲线。对于具有显著多参考特征的体系,GVB-BCPT2 明显优于 MP2,并且对于一些具有大活动空间的体系,也可以提供相当准确的结果,而这些结果超出了所有基于 CASSCF 的方法的能力。

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