经验双杂化密度泛函理论:介于WFT和DFT之间的“第三条路”

Jan M. L. Martin, Golokesh Santra
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引用次数: 105

摘要

双混合密度泛函理论可以说是位于波函数方法和DFT之间的边界上:它代表了John P. Perdew的“雅各布斯阶梯”第5级的特殊情况。对于像GMTKN55这样的大型和化学多样性基准,具有色散校正的经验双重混合泛函可以达到接近波函数方法的精度,其成本与混合DFT方法相差不大,前提是RI-MP2和/或其他MP2加速技术在电子结构代码中可用。只需要六个或更少的经验参数。对于振动频率,可以实现介于CCSD和CCSD(T)之间的精度,并且其他特性的性能也令人鼓舞。如果静态相关性不太强,有机金属反应同样可以处理得很好。讨论了进一步的前景,包括范围分离和基于rpa的方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Empirical Double‐Hybrid Density Functional Theory: A ‘Third Way’ in Between WFT and DFT
Double hybrid density functional theory arguably sits on the seamline between wavefunction methods and DFT: it represents a special case of Rung 5 on the "Jacobs Ladder" of John P. Perdew. For large and chemically diverse benchmarks such as GMTKN55, empirical double hybrid functionals with dispersion corrections can achieve accuracies approaching wavefunction methods at a cost not greatly dissimilar to hybrid DFT approaches, provided RI-MP2 and/or another MP2 acceleration techniques are available in the electronic structure code. Only a half-dozen or fewer empirical parameters are required. For vibrational frequencies, accuracies intermediate between CCSD and CCSD(T) can be achieved, and performance for other properties is encouraging as well. Organometallic reactions can likewise be treated well, provided static correlation is not too strong. Further prospects are discussed, including range-separated and RPA-based approaches.
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