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The Clar covering polynomial of hexagonal systems Ⅱ.An application to resonance energy of condensed aromatic hydrocarbons 被引量:3

The Clar covering polynomial of hexagonal systems Ⅱ.An application to resonance energy of condensed aromatic hydrocarbons
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摘要 The Clar covering polynomial of hexagonal systems is a recently proposed1,2 concept which contains much more topological properties of condensed aromatic hydrocarbons, such as Kekule structure count, Clar number, first Herndon number, etc. It is shown that this polynomial can be used for calculating the resonance energy of condensed aromatic hydrocarbons with better accuracy. The Clar covering polynomial of hexagonal systems is a recently proposed1,2 concept which contains much more topological properties of condensed aromatic hydrocarbons, such as Kekule structure count, Clar number, first Herndon number, etc. It is shown that this polynomial can be used for calculating the resonance energy of condensed aromatic hydrocarbons with better accuracy.
出处 《Chinese Journal of Chemistry》 SCIE CAS CSCD 1996年第4期321-325,共5页 中国化学(英文版)
基金 Project supported by the National Natural Science Foundation of China.
关键词 Resonance energy condensed aromatic hydrocarbon Clar covering polynomial. Resonance energy, condensed aromatic hydrocarbon, Clar covering polynomial.
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