APA 6th Edition Dias, J.R. (2013). Correlations of the Number of Dewar Resonance Structures and Matching Polynomials for the Linear and Zigzag Polyacene Series. Croatica Chemica Acta, 86 (4), 379-386. https://doi.org/10.5562/cca2292
MLA 8th Edition Dias, Jerry Ray. "Correlations of the Number of Dewar Resonance Structures and Matching Polynomials for the Linear and Zigzag Polyacene Series." Croatica Chemica Acta, vol. 86, br. 4, 2013, str. 379-386. https://doi.org/10.5562/cca2292. Citirano 08.03.2021.
Chicago 17th Edition Dias, Jerry Ray. "Correlations of the Number of Dewar Resonance Structures and Matching Polynomials for the Linear and Zigzag Polyacene Series." Croatica Chemica Acta 86, br. 4 (2013): 379-386. https://doi.org/10.5562/cca2292
Harvard Dias, J.R. (2013). 'Correlations of the Number of Dewar Resonance Structures and Matching Polynomials for the Linear and Zigzag Polyacene Series', Croatica Chemica Acta, 86(4), str. 379-386. https://doi.org/10.5562/cca2292
Vancouver Dias JR. Correlations of the Number of Dewar Resonance Structures and Matching Polynomials for the Linear and Zigzag Polyacene Series. Croatica Chemica Acta [Internet]. 2013 [pristupljeno 08.03.2021.];86(4):379-386. https://doi.org/10.5562/cca2292
IEEE J.R. Dias, "Correlations of the Number of Dewar Resonance Structures and Matching Polynomials for the Linear and Zigzag Polyacene Series", Croatica Chemica Acta, vol.86, br. 4, str. 379-386, 2013. [Online]. https://doi.org/10.5562/cca2292
Sažetak Linear and zigzag polyacene series have been the subject of numerous studies because of their
contrasting electronic and stability characteristics. The correlation of the properties of these series is
examined in regard to their number of Dewar resonance structures (DS). Since resonance-theoretic
methods require algorithms for determining the number of Dewar resonance structures (DS), recursion
equations for calculating DS for these series are presented for the first time. Excellent correlations
between DS and the absorption p-band, ionization energies, Hückel HOMO, Aihara’s reduced HOMOLUMO
gap, topological resonance energy (TRE), aromatic stabilization energy (ASE), and the Klein and
Randić innate degree of freedom are presented and rationalized. (doi: 10.5562/cca2292)