1984
DOI: 10.1007/bf00549668
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Evaluation of moments and their application in H�ckel molecular orbital theory

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Cited by 95 publications
(56 citation statements)
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“…(2), the resonance energy per electron (REPE) of a molecule is defined as: where n electron is the number of π electrons and E ref is the π electron energy of an acyclic reference structure. A number of proposals for defining the reference structure appear in the literature 8–11. In the current work, we adopt the form suggested by Jiang, Tang, and Hoffmann (JTH) for extracting resonance energies from Hückel calculations 9.…”
Section: Resonance Energy Per Electronmentioning
confidence: 99%
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“…(2), the resonance energy per electron (REPE) of a molecule is defined as: where n electron is the number of π electrons and E ref is the π electron energy of an acyclic reference structure. A number of proposals for defining the reference structure appear in the literature 8–11. In the current work, we adopt the form suggested by Jiang, Tang, and Hoffmann (JTH) for extracting resonance energies from Hückel calculations 9.…”
Section: Resonance Energy Per Electronmentioning
confidence: 99%
“…A number of proposals for defining the reference structure appear in the literature 8–11. In the current work, we adopt the form suggested by Jiang, Tang, and Hoffmann (JTH) for extracting resonance energies from Hückel calculations 9. The JTH scheme gives the energy of the acyclic reference as the sum of contributions from five bond energies: where E ij belongs to bond [ i , j ] with atoms of degrees i and j , respectively, and n ij is the number of such bonds in the molecule.…”
Section: Resonance Energy Per Electronmentioning
confidence: 99%
“…The blocked off portions of the table are filled with Os, as is implied by simple inequalities obtained by demanding nonnegativity of the numbers v (5',6) and v (5,6') counting the vertices of types 52,6 and 5,62, respectively. That is, utilizing the "Euleric" formulas for these numbers from reference 10 one obtains a constraint on p and q, 15 + 3q/4 5 p 5 3912 (1) Here the left and right inequalities respectively give the upper and lower bounds in the table. Often many of the 0 entries near to, but within this boundary, may be easily understood.…”
Section: Enumerationmentioning
confidence: 99%
“…Formulas of moments that have been tabulated [16] are quite needed in the present discussion. Here, we present a few of the simplest members in order to facilitate later illustrations: …”
Section: Some Preliminariesmentioning
confidence: 99%