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采用密度泛函理论的紧束缚近似方法对共振拉曼光谱进行高效模拟。

Efficient simulation of resonance Raman spectra with tight-binding approximations to density functional theory.

机构信息

Chemistry & Chemical Engineering Research, Center of Iran (CCERCI), Pajohesh Blvd., 17th Km of Tehran-Karaj Highway, P.O. Box 1496813151, Tehran, Iran.

Chemistry Department, Sharif University of Technology, Tehran 11155-9516, Iran.

出版信息

J Chem Phys. 2022 Aug 28;157(8):084104. doi: 10.1063/5.0107220.

Abstract

Resonance Raman spectroscopy has long been established as one of the most sensitive techniques for detection, structure characterization, and probing the excited-state dynamics of biochemical systems. However, the analysis of resonance Raman spectra is much facilitated when measurements are accompanied by Density Functional Theory (DFT) calculations that are expensive for large biomolecules. In this work, resonance Raman spectra are therefore computed with the Density Functional Tight-Binding (DFTB) method in the time-dependent excited-state gradient approximation. To test the accuracy of the tight-binding approximations, this method is first applied to typical resonance Raman benchmark molecules, such as β-carotene, and compared to results obtained with pure and range-separated exchange-correlation functionals. We then demonstrate the efficiency of the approach by considering a computationally challenging heme variation. Overall, we find that the vibrational frequencies and excited-state properties (energies and gradients) that are needed to simulate the spectra are reasonably accurate and suitable for interpretation of experiments. We can therefore recommend DFTB as a fast computational method to interpret resonance Raman spectra.

摘要

共振拉曼光谱长期以来一直被确立为最敏感的技术之一,用于检测、结构特征描述和探测生化系统的激发态动力学。然而,当测量伴随着密度泛函理论(DFT)计算时,共振拉曼光谱的分析会更加容易,而对于大分子来说,DFT 计算是非常昂贵的。在这项工作中,因此使用含时激发态梯度近似的密度泛函紧束缚(DFTB)方法来计算共振拉曼光谱。为了测试紧束缚近似的准确性,该方法首先应用于典型的共振拉曼基准分子,如β-胡萝卜素,并与纯和范围分离交换相关泛函的结果进行比较。然后,我们通过考虑一个具有计算挑战性的血红素变体来展示该方法的效率。总的来说,我们发现模拟光谱所需的振动频率和激发态性质(能量和梯度)是相当准确的,适合解释实验。因此,我们可以推荐 DFTB 作为一种快速计算方法来解释共振拉曼光谱。

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