Cage connectivity and frontier π orbitals govern the relative stability of charged fullerene isomers

Fullerene anions and cations have unique structural, electronic, magnetic and chemical properties that make them substantially different from neutral fullerenes. Although much theoretical effort has been devoted to characterizing and predicting their properties, this has been limited to a fraction o...

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Veröffentlicht in:Nature chemistry 2015-11, Vol.7 (11), p.927-934
Hauptverfasser: Wang, Yang, Díaz-Tendero, Sergio, Alcamí, Manuel, Martín, Fernando
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Sprache:eng
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Zusammenfassung:Fullerene anions and cations have unique structural, electronic, magnetic and chemical properties that make them substantially different from neutral fullerenes. Although much theoretical effort has been devoted to characterizing and predicting their properties, this has been limited to a fraction of isomeric forms, mostly for fullerene anions, and has practically ignored fullerene cations. Here we show that the concepts of cage connectivity and frontier π orbitals allow one to understand the relative stability of charged fullerene isomers without performing elaborate quantum chemistry calculations. The latter is not a trivial matter, as the number of possible isomers for a medium-sized fullerene is many more than 100,000. The model correctly predicts the structures observed experimentally and explains why the isolated pentagon rule is often violated for fullerene anions, but the opposite is found for fullerene cations. These predictions are relevant in fields as diverse as astrophysics, electrochemistry and supramolecular chemistry. The stability of charged fullerenes is not as well understood as that of their neutral counterparts, with, for example, more frequent violations of the isolated-pentagon and pentagon-adjacency penalty rules. Now, a simple model based on the concepts of cage connectivity and frontier π orbitals predicts the relative stability of cationic and anionic fullerene isomers.
ISSN:1755-4330
1755-4349
DOI:10.1038/nchem.2363