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Assessment of Orbital-Optimized, Spin-Component Scaled Second-Order Many-Body Perturbation Theory for Thermochemistry and Kinetics

机译:热化学和动力学的轨道优化,自旋分量缩放的二阶多体摄动理论的评估

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An efficient implementation of the orbital-optimized second-order Moller-Plesset perturbation theory (OO-MP2) within the resolution of the identity (Rl) approximation is reported. Both conventional MP2 and spin-component scaled (SCS-MP2) variants are considered, and an extensive numerical investigation of the accuracy of these approaches is presented. This work is closely related to earlier work of Lochan, R. C; Head-Gordon, M. J. Chem. Phys. 2007, 126. Orbital optimization is achieved by making the Hylleraas functional together with the energy of the reference determinant stationary with respect to variations of the double excitation amplitudes and the molecular orbital rotation parameters. A simple iterative scheme is proposed that usually leads to convergence within 5-15 iterations. The applicability of the method to larger molecules (up to ~10OO-2000 basis functions) is demonstrated. The numerical results show that OO-SCS-MP2 is a major improvement in electronically complicated situations, such as represented by radicals or by transition states where spin contamination often greatly deteriorates the quality of the conventional MP2 and SCS-MP2 methods. The OO-(SCS-)MP2 approach reduces the error by a factor of 3-5 relative to the standard (SCS-)MP2. For closed-shell main group elements, no significant improvement in the accuracy relative to the already excellent SCS-MP2 method is observed. In addition, the problems of all MP2 variants with 3d transition-metal complexes are not solved by orbital optimization. The close relationship of the OO-MP2 method to the approximate second-order coupled cluster method (CC2) is pointed out. Both methods have comparable computational requirements. Thus, the OO-MP2 method emerges as a very useful tool for computational quantum chemistry.
机译:报道了在恒等式(R1)近似的分辨率内有效地实现轨道优化的二阶Moller-Plesset摄动理论(OO-MP2)。考虑了常规MP2和自旋分量缩放(SCS-MP2)变体,并对这些方法的准确性进行了广泛的数值研究。这项工作与Lochan,R. C的早期工作密切相关; Head-Gordon,M。J. Chem。物理2007,126.通过使Hylleraas与参考行列式的能量一起在双激发振幅和分子轨道旋转参数的变化方面处于稳定状态来实现轨道优化。提出了一种简单的迭代方案,该方案通常导致5-15次迭代内收敛。证明了该方法对较大分子(高达〜10OO-2000基函数)的适用性。数值结果表明,OO-SCS-MP2是在电子复杂情况下的重大改进,例如自由基或过渡态(其中自旋污染通常会大大降低常规MP2和SCS-MP2方法的质量)所代表的情况。相对于标准(SCS-)MP2,OO-(SCS-)MP2方法可将错误减少3-5倍。对于闭壳主族元素,相对于已经非常出色的SCS-MP2方法,没有观察到准确性的显着提高。此外,轨道优化无法解决所有带有3d过渡金属配合物的MP2变体的问题。指出了OO-MP2方法与近似二阶耦合聚类方法(CC2)的紧密关系。两种方法都有可比的计算要求。因此,OO-MP2方法成为计算量子化学的非常有用的工具。

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