首页> 外文期刊>Journal of chemical theory and computation: JCTC >Analytical State-Average Complete-Active-Space Self-Consistent Field Nonadiabatic Coupling Vectors: Implementation with Density-Fitted Two-Electron Integrals and Application to Conical Intersections
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Analytical State-Average Complete-Active-Space Self-Consistent Field Nonadiabatic Coupling Vectors: Implementation with Density-Fitted Two-Electron Integrals and Application to Conical Intersections

机译:解析状态平均完全活动空间自洽场非绝热耦合向量:密度拟合两电子积分的实现及其在圆锥形交叉点中的应用

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摘要

Analytical state-average complete-active-space self-consistent field derivative (nonadiabatic) coupling vectors are implemented. Existing formulations are modified such that the implementation is compatible with Cholesky-based density fitting of two-electron integrals, which results in efficient calculations especially with large basis sets. Using analytical nonadiabatic coupling vectors, the optimization of conical intersections is implemented within the projected constrained optimization method. The standard description and characterization of conical intersections is reviewed and clarified, and a practical and unambiguous system for their classification and interpretation is put forward. These new tools are subsequently tested and benchmarked for 19 different conical intersections. The accuracy of the derivative coupling vectors is validated, and the information that can be drawn from the proposed characterization is discussed, demonstrating its usefulness.
机译:实现了分析状态平均完全活动空间自洽场导数(非绝热)耦合向量。对现有的公式进行了修改,以使该实现方式与基于Cholesky的两电子积分密度拟合兼容,从而可以进行有效的计算,尤其是在使用大基数集的情况下。使用解析非绝热耦合向量,在投影约束优化方法内实现圆锥形交叉点的优化。对圆锥形交叉口的标准描述和特征进行了回顾和阐明,并提出了实用,明确的分类和解释系统。这些新工具随后针对19个不同的圆锥形交叉点进行了测试和基准测试。验证了导数耦合向量的准确性,并讨论了可以从提出的表征中提取的信息,从而证明了其有用性。

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