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A DFT/TDDFT interpretation of the ground and excited states of porphyrin and porphyrazine complexes

机译:DFT / TDDFT解释卟啉和卟啉嗪配合物的基态和激发态

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A comprehensive treatment is given of the electronic excitation spectra of Mg, Zn and Ni complexes of porphyrin and porphyrazine using time-dependent density functional theory (TDDFT). It is emphasized that the Kohn-Sham (KS) molecular orbital (MO) method, which is the basis for the TDDFT calculations, affords a MO interpretation of the ground state electronic structure and of the nature of the excitations. This implies that a direct connection can be made to many previous MO treatments of the title compounds. We discuss in particular, how the original explanations of the intensity distribution over the lowest excitations (the Q and B bands) in terms of a cyclic polyene model, or even a free-electron model, can be reconciled with the actual molecular and electronic structure of these compounds being much more complicated than these simple models. A fragment approach is used, building the porphyrin ring from pyrrole rings and CH or N bridges. This leads directly to a simple interpretation of the orbitals of Gouterman's four-orbital model, which are responsible for the Q and B bands. It also leads to additional occupied π-orbitals which are absent in the cyclic polyene model and which need to be invoked to understand other features of the electronic spectra such as the origin of the N, L and M bands. Considerable attention is given to the intensities of the various transitions, explaining why the transitions within the so-called four-orbital model of Gouterman have large transition dipoles, why transitions from additional occupied π-orbitals have relatively small transition dipoles.
机译:利用时变密度泛函理论(TDDFT)对卟啉和卟啉的Mg,Zn和Ni配合物的电子激发光谱进行了综合处理。需要强调的是作为TDDFT计算基础的Kohn-Sham(KS)分子轨道(MO)方法提供了MO对基态电子结构和激发性质的解释。这意味着可以直接与许多先前的标题化合物的MO处理建立联系。我们特别讨论,如何用环状多烯模型,甚至是自由电子模型,对最低激发(Q和B谱带)上的强度分布的原始解释如何与实际的分子和电子结构相一致。这些化合物中的一个比这些简单模型要复杂得多。使用片段方法,由吡咯环和CH或N桥构建卟啉环。这直接导致对古特曼四轨道模型轨道的简单解释,该模型负责Q和B波段。它还会导致环状多烯模型中不存在其他占据的π轨道,需要调用这些π轨道以了解电子光谱的其他特征,例如N,L和M谱带的起源。大量关注了各种跃迁的强度,解释了为什么在Gouterman所谓的四轨道模型内的跃迁具有较大的跃迁偶极子,为什么从其他被占用的π轨道的跃迁具有相对较小的跃迁偶极子。

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