使用精确的冷密度嵌入与外部正交度计算分子极化性
Gaohe Hu1, Pengchong Liu1, Lasse Jensen1
1Department of Chemistry, The Pennsylvania State University, 104 Benkovic Building, University Park, Pennsylvania 16802, United States.
Journal of chemical theory and computation
|August 6, 2024
概括
精确的冷密度嵌入与外部正交 (FDE-EO) 允许对重叠系统进行准确的偏振计算. 这种方法重现了超分子结果,但子系统的极化性显示了非独特的分区,取决于初始极化.
科学领域:
- 量子化学 是一个量子化学.
- 计算材料科学科学 计算材料科学
- 电子结构理论 电子结构理论
背景情况:
- 冷密度嵌入 (FDE) 是一种形式精确的量子力学嵌入方案.
- 实际的FDE实现面临的局限性是重叠的子系统由于近似的功能.
- 强制执行外部正交 (EO) 规避了对近似函数的需求,为强烈重叠的系统实现了精确的FDE.
研究的目的:
- 实现精确合的FDE与EO (FDEc-EO) 用于偏振计算.
- 为了验证该方法与超分子时间依赖密度函数理论 (TDDFT) 的结果相比.
- 分析非唯一密度分区对子系统极化性的影响.
主要方法:
- 在阿姆斯特丹密度功能 (ADF) 程序包中实施精确的FDEc-EO.
- 使用直角碎片轨道的水平转移投影运营商方法执行EO.
- 专注于对称的EO对纯函数的诱导密度矩阵的贡献.
主要成果:
- FDEc-EO的实现准确地复制了超分子TDDFT极化性.
- 分系统极化性解释受到非唯一密度分区的限制,这取决于初始极化.
- 局部化子系统激发能量是稳定的,这表明通过碎片化来最小化非独特性.
结论:
- 精确的FDEc-EO提供了一种强大的方法来计算精确的极化度,克服了以前的限制.
- 密度的非独一无二的分区影响着全球性属性,比如分极性,不论分片.
- 通过仔细的系统碎片化来实现局部性质的最小化非唯一性.
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