首页> 外文期刊>Journal of chemical theory and computation: JCTC >Identifying Electronic Modes by Fourier Transform from delta-Kick Time-Evolution TDDFT Calculations
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Identifying Electronic Modes by Fourier Transform from delta-Kick Time-Evolution TDDFT Calculations

机译:从Delta-Rick时间演进TDDFT计算识别电子模式的傅里叶变换

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Time-dependent density-functional theory (TDDFT) is widely used for calculating electron excitations in clusters and large molecules. For optical excitations, TDDFT is customarily applied in two distinct approaches: transition based linear-response TDDFT (LR-TDDFT) and the real-time formalism (RT-TDDFT). The former directly provides the energies and transition densities of the excitations, but it requires the calculation of a large number of empty electron states, which makes it cumbersome for large systems. By contrast, RT-TDDFT circumvents the evaluation of empty orbitals, which is especially advantageous when dealing with large systems. A drawback of the procedure is that information about the nature of individual spectral features is not automatically obtained, although it is of course contained in the time-dependent induced density. Fourier transform of the induced density has been used in some simple cases, but the method is, surprisingly, not widely used to complement the RT-TDDFT calculations; although the reliability of RT-TDDFT spectra is now widely accepted, a critical assessment for the corresponding transition densities and a demonstration of the technical feasibility of the Fourier-transform evaluation for general cases is still lacking. In the present work, we show that the transition densities of the optically allowed excitations can be efficiently extracted from a single (delta-kick time-evolution calculation even in complex systems like noble metals. We assess the results by comparison with the corresponding LR-TDDFT ones and also with the induced densities arising from RT-TDDFT simulations of the excitation process.
机译:时间依赖性密度功能理论(TDDFT)广泛用于计算簇和大分子中的电子激发。对于光学激发,TDDFT通常以两种不同的方法应用:基于转换的线性响应TDDFT(LR-TDDFT)和实时形式主义(RT-TDDFT)。前者直接提供激发的能量和过渡密度,但它需要计算大量空电子状态,这使得大型系统繁琐。相比之下,RT-TDDFT避免对空轨道的评估,这在处理大型系统时特别有利。过程的缺点是没有自动获得关于单个光谱特征性质的信息,尽管当然包含在时间相关的诱导密度的情况。在一些简单的情况下已经使用了诱导密度的傅里叶变换,但令人惊讶的是,该方法令人惊讶的是,不广泛用于补充RT-TDDFT计算;尽管RT-TDDFT光谱的可靠性现在被广泛接受,但仍然缺乏对相应的过渡密度的关键评估和傅立叶变换评估的技术可行性的演示。在本作的工作中,我们表明光学允许的激发的过渡密度可以从单个(即使在贵金属等复杂的系统中,从单个(三角升时间演进计算中)可以有效地提取。我们通过与相应的LR比较来评估结果TDDFTα还有来自励磁过程的RT-TDDFT模拟引起的诱导密度。

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