Oviedo M Belén, Ilawe Niranjan V, Wong Bryan M
Department of Chemical & Environmental Engineering and Materials Science & Engineering Program, University of California-Riverside , Riverside, California 92521, United States.
J Chem Theory Comput. 2016 Aug 9;12(8):3593-602. doi: 10.1021/acs.jctc.6b00360. Epub 2016 Jul 1.
We present a detailed analysis of nonempirically tuned range-separated functionals, with both short- and long-range exchange, for calculating the static linear polarizability and second hyperpolarizabilities of various polydiacetylene (PDA) and polybutatriene (PBT) oligomers. Contrary to previous work on these systems, we find that the inclusion of some amount of short-range exchange does improve the accuracy of the computed polarizabilities and second hyperpolarizabilities. Most importantly, in contrast to prior studies on these oligomers, we find that the lowest-energy electronic states for PBT are not closed-shell singlets, and enhanced accuracy with range-separated DFT can be obtained by allowing the system to relax to a lower-energy broken-symmetry solution. Both the computed polarizabilities and second hyperpolarizabilities for PBT are significantly improved with these broken-symmetry solutions when compared to previously published and current benchmarks. In addition to these new analyses, we provide new large-scale CCSD(T) and explicitly correlated CCSD(T)-F12 benchmarks for the PDA and PBT systems, which comprise the most complete and accurate calculations of linear polarizabilities and second hyperpolarizabilities on these systems to date. These new CCSD(T) and CCSD(T)-F12 benchmarks confirm our DFT results and emphasize the importance of broken-symmetry effects when calculating polarizabilities and hyperpolarizabilties of π-conjugated chains.
我们对具有短程和长程交换的非经验调谐范围分离泛函进行了详细分析,用于计算各种聚二乙炔(PDA)和聚丁三烯(PBT)低聚物的静态线性极化率和二阶超极化率。与之前关于这些体系的研究不同,我们发现包含一定量的短程交换确实提高了计算得到的极化率和二阶超极化率的准确性。最重要的是,与之前对这些低聚物的研究相比,我们发现PBT的最低能量电子态不是闭壳单重态,通过允许体系弛豫到能量更低的破缺对称解,可以利用范围分离密度泛函理论(DFT)获得更高的精度。与之前发表的以及当前的基准相比,采用这些破缺对称解时,PBT计算得到的极化率和二阶超极化率都有显著提高。除了这些新的分析之外,我们还为PDA和PBT体系提供了新的大规模耦合簇单双激发(CCSD(T))和显式相关的CCSD(T)-F12基准,这是迄今为止对这些体系的线性极化率和二阶超极化率最完整、最准确的计算。这些新的CCSD(T)和CCSD(T)-F12基准证实了我们的DFT结果,并强调了在计算π共轭链的极化率和超极化率时破缺对称效应 的重要性。