扰动集团密度函数理论应用于电荷转移激发.
Gil S Amoyal1, Leeor Kronik1, Tim Gould2
1Department of Molecular Chemistry and Materials Science, Weizmann Institute of Sciences, Perlman Chemical Sciences Building, Rehovoth, 76100, ISRAEL.
扰动组合 DFT (pEDFT) 提供了一种低成本的方法来计算电荷转移激发能. 虽然质量上是正确的,但由于自我交互错误,pEDFT在数量上不如时间依赖的DFT准确.
科学领域:
- 量子化学 是一个量子化学.
- 计算化学计算化学
- 理论化学 理论化学
背景情况:
- 电荷转移激发能对标准时间依赖密度函数理论 (TDDFT) 构成挑战.
- 扰动组合DFT (pEDFT) 是一种低成本的,原则上准确的激发能计算替代方案.
- 对于价值激发能量,pEDFT已经显示出有前途.
研究的目的:
- 以分析和数值评估pEDFT对电荷转移激发能量的性能.
- 为了将pEDFT的准确性与费用转移限制中的TDDFT进行比较.
- 确定限制pEDFT定量准确性的因素.
主要方法:
- 在费用转移限制中对pEDFT进行分析检查.
- 使用四乙烯复合物的数值计算.
- 将pEDFT结果与TDDFT基准进行比较.
主要成果:
- pEDFT 质量地捕获了电荷转移激发能量的穆利肯极限.
- pEDFT的性能显示对选择密度函数近似的依赖性很小.
- 发现pEDFT的定量准确性低于TDDFT.
- 在pEDFT中出现了一种类似于自我交互的新术语,对准确性产生了负面影响.
结论:
- pEDFT是一种质量上有用的方法,用于电荷转移激发能.
- 需要进行量化改进,以匹配TDDFT准确度.
- 了解和减轻新的自我互动术语对于推进pEDFT至关重要.
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