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Energetic Analysis of Conjugated Hydrocarbons Using the Interacting Quantum Atoms Method

A number of aromatic, antiaromatic, and nonaromatic organic molecules was analyzed in terms of the contributions to the electronic energy defined in the quantum theory of atoms in molecules and the interacting quantum atoms method. Regularities were found in the exchange and electrostatic interatomi...

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Published in:Journal of computational chemistry 2018-07, Vol.39 (18), p.1103-1111
Main Authors: Jara‐Cortés, Jesús, Hernández‐Trujillo, Jesús
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Language:English
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description A number of aromatic, antiaromatic, and nonaromatic organic molecules was analyzed in terms of the contributions to the electronic energy defined in the quantum theory of atoms in molecules and the interacting quantum atoms method. Regularities were found in the exchange and electrostatic interatomic energies showing trends that are closely related to those of the delocalization indices defined in the theory. In particular, the CC interaction energies between bonded atoms allow to rationalize the energetic stabilization associated with the bond length alternation in conjugated polyenes. This approach also provides support to Clar's sextet rules devised for aromatic systems. In addition, the H⋯H bonding found in some of the aromatic molecules studied was of an attractive nature, according to the stabilizing exchange interaction between the bonded H atoms. © 2017 Wiley Periodicals, Inc. The interacting quantum atoms method allows to distinguish the energetic features of aromatic hydrocarbons from those of other organic conjugated molecules.
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source Wiley-Blackwell Read & Publish Collection
subjects Aromatic hydrocarbons
aromatic molecules
Atomic properties
Chemical bonds
conjugated molecules
electron delocalization
electron density analysis
Hydrocarbons
hydrogen–hydrogen bonding
interacting quantum atoms
Molecular chains
nonaromatic molecules
Organic chemistry
Quantum theory
title Energetic Analysis of Conjugated Hydrocarbons Using the Interacting Quantum Atoms Method
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