The SAC(symmetrie adapted cluster)/SAC-CI(configuration interaction) mehtod is applied to the ground and low-lying excited states of oxyheme (FeC23N6OzHI6). The ground state (1~) is suitably represented by the Pauling model, Fe(II) (S = 0) + O2(~Ag). The SAC-CI result reproduces well the lower excit
Ground and excited states of carboxyheme: a SAC/SAC-CI study
โ Scribed by H. Nakatsuji; Y. Tokita; J. Hasegawa; M. Hada
- Publisher
- Elsevier Science
- Year
- 1996
- Tongue
- English
- Weight
- 545 KB
- Volume
- 256
- Category
- Article
- ISSN
- 0009-2614
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โฆ Synopsis
The SAC (symmetry adapted cluster)/SAC-CI method is applied to calculations of the ground and excited states of carboxyheme (Fef24N6On16). The excited states are calculated up to 7.8 eV. The calculated excitation energies and oscillator strengths reproduce well the electronic spectrum. The Q bands are explained by the excitations within Gouterman's 4 orbitals. The B, N, L and M bands are explained by the excitations within '6 orbitals', in which the lower porphyrin rr orbitals, 44a' and 45a', are added to the 4 orbitals. The B band shoulder in the higher energy side has a d, or-d*, cr *, CO * nature. The states higher than the M band are characterized by the d-~r * and ~r-d* states; therefore, the intensities are predicted to be small.
๐ SIMILAR VOLUMES
The SAC (symmetry adapted cluster)/SAC-CI method is applied to the ground and excited states of magnesium porphin (MgP). The rr interaction between the Mg atom and the porphin ring is small and, therefore, the essential difference between MgP and free base porphin (FBP) lies in symmetry; the former
The SAC (symmetry adapted clusteO/SAC-C! method is applied to calculations of the ground and excited states of free base tetrazaporphin (FBTAP). The electronic spectrum is reproduced in fairly good agreement with experiments, and unknown absorption bands in the energy region higher than 4 eV are pre
We have summarized the solutions of the SAC (symmetry-adapted-cluster) and SAC CI theories for the study of electron correlations in ground and excited states, respectively. Variational and non-variational solutions are considered for both theories and their features are discussed.