To gain new insight into the nature of aromaticity and conjugation, we have developed a novel procedure for constructing a localized fragment molecular orbital basis set. It is a three-step procedure: (i) obtainment of each subcanonical FMO (fragment molecular orbital) basis set from a specific double bond fragment and its fragment molecule; (ii) the localization of the canonical FMOs; (iii) the superposition of all sublocalized FMO basis sets. On the basis of our procedure, Morokuma's energy partition provides, in the framework of ab initio SCF-MO computation at the STO-3G level, each of 46 compounds with various energy effects. The π-energy difference in each of four fictitious electronic states between the experimental and d SH geometries shows that the delocalized π-system is practically destabilized. The π-system always prefers a distorted geometry. The role of the π-delocalization, stabilizing or destabilizing, depends on the response of the σ-framework to the π-delocalization. In the case of benzene-like and condensed-ring species, the vertical resonance energy (VRE) is always stabilizing. However, it is the σ-framework, rather than the π-system itself, that is strongly stabilized by the VRE. The energy effect Δ of the π-delocalization on the π-system of the fragment itself is generally destabilizing, and it is found to be a Boltzmann model function of the net π charge transfer (CT) energy. The VRE of [ N ]annulene with 4 N π-electrons is more destabilizing than that of [ N ]annulene with 4 N + 2 π electrons is stabilizing. It appears to be a prerequisite to the ring current that the π CT forms two closed circuits around the aromatic ring. In the case of benzene-like and condensed-ring compounds, the chemical shift is the Boltzmann model function of the net CT energy. As far as the VRE and chemical shift are concerned, the furan-like species appears not to be aromatic. However, the five-membered ring is the most rigid, and its hydrogen atom is a good leaving group, leading to high reactivity toward the substitution by an electrophilic reagent. The fact that 3H 2 is more stable than regular hexagonal H 6 and its explanation imply that the delocalized σ-system is also destabilized.
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Yu et al. (2000) studied this question.
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