Department of Chemistry, Chicago Center for Theoretical Chemistry, Pritzker School of Molecular Engineering, James Franck Institute, University of Chicago, Chicago, Illinois 60637-5418, United States.
Argonne National Laboratory, Lemont, Illinois 60439, United States.
J Phys Chem A. 2022 Jun 23;126(24):3957-3963. doi: 10.1021/acs.jpca.2c02347. Epub 2022 Jun 8.
Iron(II) porphyrins play critical roles in enzymes and synthetic catalysts. Computationally determining the spin-state ordering for even the unsubstituted iron(II) porphyrin (FeP) is challenging due to its large size. Multiconfiguration pair-density functional theory (MC-PDFT), a method capable of accurately capturing correlation with lower cost than comparably accurate methods, was previously used to predict a triplet ground state for FeP across a wide range of active spaces up to (34e, 35o). The purpose of this present MC-PDFT study is to determine the effects of including nonlocal exchange in the energy calculation and of using a larger active space size [DMRG(40e, 42o) and RAS(40, 2, 2; 16, 6, 20)] on the calculated FeP spin-state ordering. The recently developed hybrid MC-PDFT method, which uses a weighted average of the MC-PDFT energy and the energy expectation value of the reference wave function, is applied with a weight of the reference wave function energy of λ. We find that increasing λ stabilizes the quintet relative to the triplets. The hybrid tPBE0 functional (tPBE with λ set to 0.25) consistently predicts a triplet ground state with the quintet lying above by 0.10-0.16 eV, depending on the reference wave function. These values are particularly interesting in light of tPBE0's very strong performance for a diverse set of other systems.
铁(II)卟啉在酶和合成催化剂中起着至关重要的作用。由于其体积较大,即使是未取代的铁(II)卟啉(FeP),其自旋态排序的计算也具有挑战性。多组态对密度泛函理论(MC-PDFT)是一种能够以比类似准确方法更低的成本准确捕捉相关性的方法,之前曾被用于预测在广泛的活性空间范围内(34e, 35o)的 FeP 的三重基态。本 MC-PDFT 研究的目的是确定在能量计算中包含非局部交换和使用更大的活性空间大小[DMRG(40e, 42o)和 RAS(40, 2, 2; 16, 6, 20)]对计算的 FeP 自旋态排序的影响。最近开发的混合 MC-PDFT 方法,使用 MC-PDFT 能量和参考波函数能量期望的加权平均值,应用参考波函数能量的权重为 λ。我们发现,增加 λ 会使五重态相对于三重态更加稳定。混合 tPBE0 泛函(tPBE,λ 设置为 0.25)始终预测三重态基态,而五重态位于其上 0.10-0.16 eV,具体取决于参考波函数。考虑到 tPBE0 对其他各种系统的非常出色的性能,这些值尤其有趣。