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改进耦合簇单双激发组态相互作用方法(CCSD(T)):λ耦合簇单双激发组态相互作用方法(λCCSD(T))。II. 定态公式与导数

Improving upon CCSD(T): LambdaCCSD(T). II. Stationary formulation and derivatives.

作者信息

Taube Andrew G, Bartlett Rodney J

机构信息

Quantum Theory Project, University of Florida, Gainesville, Florida 32608, USA.

出版信息

J Chem Phys. 2008 Jan 28;128(4):044111. doi: 10.1063/1.2830237.

Abstract

Analytical derivatives are formulated and implemented for the LambdaCCSD(T) method. As the historically first size-extensive and orbitally invariant extension of coupled-cluster (CC) theory to exploit the left-hand ground state eigenvector, it offers a vastly better treatment of bond breaking than does CCSD(T), and points the way toward further generalizations of single-reference CC theory that enhance its accuracy away from equilibrium geometries. Application to diatomic force curves and transition states of several well-characterized reactions are made. Surprisingly, despite LambdaCCSD(T) describing bond breaking much better than CCSD(T), for transition states both methods are extremely close in both structures and activation barriers. Force curves, however, demonstrate the overall superiority of LambdaCCSD(T).

摘要

为LambdaCCSD(T)方法制定并实现了分析导数。作为耦合簇(CC)理论历史上首次进行的尺寸可扩展性和轨道不变性扩展,以利用左手基态本征向量,它比CCSD(T)能更好地处理键断裂问题,并为单参考CC理论的进一步推广指明了方向,从而提高其在远离平衡几何结构时的准确性。将其应用于双原子力曲线和几个特征明确的反应的过渡态。令人惊讶的是,尽管LambdaCCSD(T)在描述键断裂方面比CCSD(T)好得多,但对于过渡态,两种方法在结构和活化能垒方面都极为接近。然而,力曲线证明了LambdaCCSD(T)的总体优越性。

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