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Excited States with Selected Configuration Interaction-Quantum MonteCarlo: Chemically Accurate Excitation Energies and Geometries

机译:具有选定配置相互作用的激发态-量子蒙特Carlo:化学精确的激发能和几何

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摘要

We employ quantum Monte Carlo to obtain chemically accurate vertical and adiabatic excitation energies, and equilibrium excited-state structures for the small, yet challenging, formaldehyde and thioformaldehyde molecules. A key ingredient is a robust protocol to obtain balanced ground- and excited-state Jastrow–Slater wave functions at a given geometry, and to maintain such a balanced description as we relax the structure in the excited state. We use determinantal components generated via a selected configuration interaction scheme which targets the same second-order perturbation energy correction for all states of interest at different geometries, and fully optimize all variational parameters in the resultant Jastrow–Slater wave functions. Importantly, the excitation energies as well as the structural parameters in the ground and excited states are converged with very compact wave functions comprising few thousand determinants in a minimally augmented double-ζ basis set. These results are obtained already at the variational Monte Carlo level, the more accurate diffusion Monte Carlomethod yielding only a small improvement in the adiabatic excitationenergies. We find that matching Jastrow–Slater wave functionswith similar variances can yield excitation energies compatible withour best estimates; however, the variance-matching procedure requiressomewhat larger determinantal expansions to achieve the same accuracy,and it is less straightforward to adapt during structural optimizationin the excited state.
机译:我们使用量子蒙特卡洛法获得化学上准确的垂直和绝热激发能,以及小的但具有挑战性的甲醛和硫代甲醛分子的平衡激发态结构。一个关键因素是要在给定的几何结构中获得平衡的基态和激发态Jastrow-Slater波函数,并在我们放松激发态的结构时保持这种平衡的描述,这是一个稳健的协议。我们使用通过选定配置相互作用方案生成的行列式分量,该方案针对不同几何形状下的所有关注状态针对相同的二阶微扰能量校正,并充分优化了最终的Jastrow-Slater波函数中的所有变化参数。重要的是,基态和激发态的激发能以及结构参数都通过非常紧凑的波动函数收敛,该函数包含了成千上万个行列式在最小增幅的double-ζ基集中。这些结果已经在变分蒙特卡洛水平获得,更精确的扩散蒙特卡洛方法仅对绝热激发产生很小的改善能量。我们发现匹配的Jastrow–Slater波函数具有相似的方差可以产生与我们的最佳估计;但是,方差匹配过程需要较大的行列式展开式才能达到相同的精度,而且在结构优化过程中适应起来不太容易处于兴奋状态。

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