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Vibrational heat-bath configuration interaction with semistochastic perturbation theory using harmonic oscillator or VSCF modals

机译:使用谐振子或 VSCF 模态的振动热浴配置与半随机扰动理论的交互作用

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摘要

Vibrational heat-bath configuration interaction (VHCI)—a selected configuration interaction technique for vibrational structure theory—has recently been developed in two independent works [J. H. Fetherolf and T. C. Berkelbach, J. Chem. Phys. 154, 074104 (2021); A. U. Bhatty and K. R. Brorsen, Mol. Phys. 119, e1936250 (2021)], where it was shown to provide accuracy on par with the most accurate vibrational structure methods with a low computational cost. Here, we eliminate the memory bottleneck of the second-order perturbation theory correction using the same (semi)stochastic approach developed previously for electronic structure theory. This allows us to treat, in an unbiased manner, much larger perturbative spaces, which are necessary for high accuracy in large systems. Stochastic errors are easily controlled to be less than 1 cm−1. We also report two other developments: (i) we propose a new heat-bath criterion and an associated exact implicit sorting algorithm for potential energy surfaces expressible as a sum of products of one-dimensional potentials; (ii) we formulate VHCI to use a vibrational self-consistent field (VSCF) reference, as opposed to the harmonic oscillator reference configuration used in previous reports. Our tests are done with quartic and sextic force fields, for which we find that with VSCF, the minor improvements to accuracy are outweighed by the higher computational cost associated the matrix element evaluations. We expect VSCF-based VHCI to be important for more general potential representations, for which the harmonic oscillator basis function integrals are no longer analytic.
机译:振动热浴构型相互作用 (VHCI) 是振动结构理论的一种选定的构型相互作用技术,最近在两篇独立著作中得到了发展 [J. H. Fetherolf 和 TC Berkelbach, J. Chem. Phys. 154, 074104 (2021);A. U. Bhatty 和 KR Brorsen, Mol. Phys. 119, e1936250 (2021)],其中证明它的准确性与最精确的振动结构方法相当,而且计算成本低。在这里,我们使用之前为电子结构理论开发的相同(半)随机方法消除了二阶扰动理论校正的内存瓶颈。这使我们能够以无偏的方式处理更大的扰动空间,这对于大型系统中的高精度是必要的。随机误差很容易控制在 1 cm−1 以内。我们还报告了另外两个发展:(i) 我们提出了一种新的热浴准则和一种相关的精确隐式排序算法,用于可表示为一维势积和的势能面;(ii) 我们将 VHCI 制定为使用振动自洽场 (VSCF) 参考,而不是以前报告中使用的谐振子参考配置。我们的测试是用四次力场和六次力场完成的,为此我们发现,对于 VSCF,与矩阵单元评估相关的较高计算成本抵消了精度的微小改进。我们预计基于 VSCF 的 VHCI 对于更一般的电位表示很重要,对于这些表示,谐波振荡器基函数积分不再是解析的。

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