对于EOM-DEA-CCSD和EOM-DIP-CCSD的分析梯度:理论,实现和应用到二极化
Tingting Zhao1, Anna I Krylov1
1Department of Chemistry, University of Southern California, Los Angeles, California 90089, USA.
The Journal of chemical physics
|January 7, 2026
概括
对于运动方程合集群方法 (EOM-DEA-CCSD和EOM-DIP-CCSD) 的新分析梯度使开系统能够进行准确的计算. 这推动了对量子信息科学的二极根和分子的研究.
科学领域:
- 量子化学 是一个量子化学.
- 计算化学的计算化学
背景情况:
- 单次和双次激发的运动方程合集群理论 (EOM-CCSD) 是电子结构计算的强大工具.
- 像EOM-DEA-CCSD和EOM-DIP-CCSD这样的特定配方擅长描述开物种,包括激进物种.
研究的目的:
- 开发和实施用于EOM-DEA-CCSD和EOM-DIP-CCSD的分析核梯度.
- 增强开放外系统准确的几何优化和属性计算的能力.
主要方法:
- 对EOM-DEA-CCSD和EOM-DIP-CCSD的分析核梯度的推导和实现.
- 扩大框架,包括EOM-DEA-CCSD国家的旋转轨道合.
主要成果:
- 成功实施了EOM-DEA-CCSD和EOM-DIP-CCSD的分析核梯度.
- 在二根中单点三点差的计算.
- 关于量子信息科学相关的分子的表征.
- 包括EOM-DEA-CCSD国家的自旋轨道合,使强度借用和系统间交叉计算成为可能.
结论:
- 开发的分析梯度显著提高了对开放系统的计算研究的准确性.
- 这些进步促进了对量子信息科学应用至关重要的二极根和分子的详细调查.
- 包括旋转轨道合扩大了EOM-CCSD方法的范围,用于复杂的电子结构问题.
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