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振动微扰理论中用于光谱学的共振的有效和自动化处理。

An Effective and Automated Processing of Resonances in Vibrational Perturbation Theory Applied to Spectroscopy.

机构信息

Faculty of Science, Scuola Normale Superiore, Piazza dei Cavalieri 7, I-56126Pisa, Italy.

Institute of Organic Chemistry and Biochemistry, Czech Academy of Sciences, 16610Prague, Czech Republic.

出版信息

J Phys Chem A. 2022 Dec 15;126(49):9276-9302. doi: 10.1021/acs.jpca.2c06460. Epub 2022 Nov 30.

DOI:10.1021/acs.jpca.2c06460
PMID:36450042
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC9761684/
Abstract

The broader availability of cost-effective methodologies like second-order vibrational perturbational theory (VPT2), also in general-purpose quantum chemical programs, has made the inclusion of anharmonic effects in vibrational calculations easier, paving the way to more accurate simulations. Combined with modern computing hardware, VPT2 can be used on relatively complex molecular systems with dozen of atoms. However, the problem of resonances and their corrections remains a critical pitfall of perturbative methods. Recent works have highlighted the sensitivity of band intensities to even subtle resonance effects, underlying the importance of a correct treatment to predict accurate spectral bandshapes. This aspect is even more critical with chiroptical spectroscopies whose signal is weak. This has motivated the present work in exploring robust methods and criteria to identify resonances not only in energy calculations but also on the transition moments. To study their performance, three molecules of representative sizes ranging from ten to several dozens of atoms were chosen. The impact of resonances, as well as the accuracy achievable once they are properly treated, is illustrated by the changes in spectral bandshapes, including chiroptical spectroscopies.

摘要

更经济实用的方法,如二阶振动微扰理论(VPT2),在通用量子化学程序中的广泛应用,使得在振动计算中更容易包含非谐效应,为更精确的模拟铺平了道路。与现代计算硬件相结合,VPT2 可以用于具有十几个原子的相对复杂的分子系统。然而,共振及其修正的问题仍然是微扰方法的一个关键缺陷。最近的研究工作强调了带强度对微妙共振效应的敏感性,这凸显了正确处理以预测准确光谱带型的重要性。对于手性光谱学,其信号较弱,这一方面更为关键。这促使本工作探索在能量计算中以及在跃迁矩上识别共振的稳健方法和标准。为了研究它们的性能,选择了三个具有代表性大小的分子,从十个到几十个原子不等。共振的影响,以及一旦正确处理后可以达到的精度,通过光谱带型的变化,包括手性光谱学来体现。

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