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用于描述扩展π体系中休克尔-莫比乌斯相互转换的电子结构方法的性能

Performance of Electronic Structure Methods for the Description of Hückel-Möbius Interconversions in Extended π-Systems.

作者信息

Woller Tatiana, Banerjee Ambar, Sylvetsky Nitai, Santra Golokesh, Deraet Xavier, De Proft Frank, Martin Jan M L, Alonso Mercedes

机构信息

Department of General Chemistry (ALGC), Faculty of Science and Bio-engineering Sciences, Vrije Universiteit Brussel (VUB), Pleinlaan 2, 1050 Brussels, Belgium.

Laboratoire de Chimie Théorique (LCT), Sorbonne Université, CNRS, F-75005 Paris, France.

出版信息

J Phys Chem A. 2020 Mar 26;124(12):2380-2397. doi: 10.1021/acs.jpca.9b10880. Epub 2020 Mar 13.

Abstract

Expanded porphyrins provide a versatile route to molecular switching devices due to their ability to shift between several π-conjugation topologies encoding distinct properties. DFT remains the workhorse for modeling such extended macrocycles, when taking into account their size and huge conformational flexibility. Nevertheless, the stability of Hückel and Möbius conformers depends on a complex interplay of different factors, such as hydrogen bonding, π···π stacking, steric effects, ring strain, and electron delocalization. As a consequence, the selection of an exchange-correlation functional for describing the energy profile of topological switches is very difficult. For these reasons, we have examined the performance of a variety of wave function methods and density functionals for describing the thermochemistry and kinetics of topology interconversions across a wide range of macrocycles. Especially for hexa- and heptaphyrins, the Möbius structures have a stronger degree of static correlation than the Hückel and twisted-Hückel structures, and as a result the relative energies of singly twisted structures are a challenging test for electronic structure methods. Comparison of limited orbital space full CI calculations with CCSD(T) calculations within the same active spaces shows that post-CCSD(T) correlation contributions to relative energies are very minor. At the same time, relative energies are weakly sensitive to further basis set expansion, as proven by the minor energy differences between the extrapolated MP2/CBS energies estimated from cc-pV{T,Q}Z, diffuse-augmented heavy-aug-cc-pV{T,Q}Z and explicitly correlated MP2-F12/cc-pVDZ-F12 calculations. Hence, our CCSD(T) reference values are reasonably well-converged in both 1-particle and -particle spaces. While conventional MP2 and MP3 yield very poor results, SCS-MP2 and particularly SOS-MP2 and SCS-MP3 agree to better than 1 kcal mol with the CCSD(T) relative energies. Regarding DFT methods, the range-separated double hybrids, such as ωB97M(2) and B2GP-PLYP, outperform other functionals with RMSDs of 0.6 and 0.8 kcal mol, respectively. While the original DSD-PBEP86 double hybrid performs fairly poorly for these extended π-systems, the errors drop down to 1.9 kcal mol for the revised revDOD-PBEP86-NL, which eliminates the same-spin correlation energy. Minnesota meta-GGA functionals with high fractions of exact exchange (M06-2X and M08-HX) also perform reasonably well, outperforming more robust and significantly less empirically parametrized functionals like SCAN0-D3.

摘要

由于能够在编码不同性质的几种π共轭拓扑结构之间转换,扩展卟啉为分子开关器件提供了一条通用途径。考虑到扩展大环的尺寸和巨大的构象灵活性,密度泛函理论(DFT)仍然是对其进行建模的主要方法。然而,休克尔(Hückel)和莫比乌斯(Möbius)构象异构体的稳定性取决于不同因素的复杂相互作用,如氢键、π···π堆积、空间效应、环张力和电子离域。因此,选择一种用于描述拓扑开关能量分布的交换关联泛函非常困难。基于这些原因,我们研究了多种波函数方法和密度泛函在描述各种大环拓扑结构相互转换的热化学和动力学方面的性能。特别是对于六卟啉和七卟啉,莫比乌斯结构比休克尔和扭曲休克尔结构具有更强的静态相关程度,因此单扭曲结构的相对能量是对电子结构方法的一个具有挑战性的测试。在相同活性空间内,将有限轨道空间的完全组态相互作用(CI)计算与耦合簇单双激发(CCSD(T))计算进行比较表明,CCSD(T)之后的相关贡献对相对能量的影响非常小。同时,相对能量对进一步的基组扩展不太敏感,从cc-pV{T,Q}Z、漫射增强重原子增强cc-pV{T,Q}Z和显式相关的MP2-F12/cc-pVDZ-F12计算估计的外推MP2/完全基组极限(CBS)能量之间的微小能量差异证明了这一点。因此,我们的CCSD(T)参考值在单粒子和多粒子空间中都得到了较好的收敛。虽然传统的MP2和MP3给出的结果非常差,但二阶微扰理论的标度校正版本(SCS-MP2),特别是自旋轨道二阶微扰理论(SOS-MP2)和SCS-MP3与CCSD(T)相对能量的一致性优于1 kcal/mol。关于DFT方法,范围分离的双杂化泛函,如ωB97M( (2) 和B2GP-PLYP,表现优于其他泛函,均方根偏差(RMSD)分别为0.6和0.8 kcal/mol。虽然原始的双杂化泛函DSD-PBEP86对于这些扩展的π体系表现相当差,但对于修订后的revDOD-PBEP86-NL,误差降至1.9 kcal/mol,该泛函消除了同自旋相关能。具有高精确交换分数的明尼苏达元广义梯度近似(meta-GGA)泛函(M06-2X和M08-HX)也表现得相当好,优于像SCAN0-D3这样更稳健且经验参数化程度明显更低的泛函。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/581a/7307915/b693e1896b1b/jp9b10880_0001.jpg

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