Suppr超能文献

通过自举嵌入获得全价活性空间中的精确电子激发能。

Accurate Electronic Excitation Energies in Full-Valence Active Space via Bootstrap Embedding.

机构信息

Department of Chemistry, Massachusetts Institute of Technology, Cambridge, Massachusetts 02139, United States.

出版信息

J Chem Theory Comput. 2021 Jun 8;17(6):3335-3347. doi: 10.1021/acs.jctc.0c01221. Epub 2021 May 6.

Abstract

Fragment embedding has been widely used to circumvent the high computational scaling of using accurate electron correlation methods to describe the electronic ground states of molecules and materials. However, similar applications that utilize fragment embedding to treat electronic excited states are comparably less reported in the literature. The challenge here is twofold. First, most fragment embedding methods are most effective when the property of interest is , but the change of the wave function upon excitation is in general. Second, even for local excitations, an accurate estimate of, for example, the excitation energy can still be challenging owing to the need for a balanced treatment of both the ground and the excited states. In this work, we show that bootstrap embedding (BE), a fragment embedding method developed recently by our group, is promising toward describing general electronic excitations. Numerical simulations show that the excitation energies in full-valence active space (FVAS) can be well-estimated by BE to an error of ∼0.05 eV using relatively small fragments, for both local excitations and the excitations of some large dye molecules that exhibit strong charge-transfer characters. We hence anticipate BE to be a promising solution to accurately describing the excited states of large chemical systems.

摘要

片段嵌入已被广泛用于解决使用精确的电子相关方法来描述分子和材料的电子基态所带来的高计算成本的问题。然而,在文献中,类似地利用片段嵌入来处理电子激发态的应用却相对较少。这里的挑战有两方面。首先,当感兴趣的性质是 时,大多数片段嵌入方法最有效,但激发时波函数的变化通常是 。其次,即使对于局部激发,例如激发能的准确估计仍然具有挑战性,因为需要平衡地处理基态和激发态。在这项工作中,我们表明,最近由我们小组开发的片段嵌入方法——自举嵌入(BE),在描述一般电子激发方面很有前途。数值模拟表明,对于局部激发和一些表现出强电荷转移特征的大染料分子的激发,使用相对较小的片段,BE 可以很好地估计全价活性空间(FVAS)中的激发能,误差约为 0.05 eV。因此,我们预计 BE 将成为准确描述大化学体系激发态的有前途的解决方案。

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