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      New electron delocalization tools to describe the aromaticity in porphyrinoids

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          Abstract

          There are several possible pathways in the macrocycle of large porphyrinoids and, among aromaticity indices, only AV min is capable of recognizing the most aromatic one.

          Abstract

          The role of aromaticity in porphyrinoids is a current subject of debate due to the intricate structure of these macrocycles, which can adopt Hückel, Möbius and even figure-eight conformers. One of the main challenges in these large π-conjugated structures is identifying the most conjugated pathway because, among aromaticity descriptors, there are very few that can be applied coherently to this variety of conformers. In this paper, we have investigated the conjugated pathways in nine porphyrinoid compounds using several aromaticity descriptors, including BLA, BOA, FLU and HOMA, as well as the recently introduced AV1245 and AV min indices. All the indices agree on the general features of these compounds, such as the fulfillment of Hückel's rule or which compounds should be more or less aromatic from the series. However, our results evince the difficulty of finding the most aromatic pathway in the macrocycle for large porphyrinoids. In fact, only AV min is capable of recognizing the annulene pathway as the most aromatic one in the nine studied structures. Finally, we study the effect of the exchange in DFT functionals on the description of the aromaticity of the porphyrinoids. The amount of exact exchange quantitatively changes the picture for most aromaticity descriptors, AV min being the only exception that shows the same qualitative results in all cases.

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          Nucleus-independent chemical shifts (NICS) as an aromaticity criterion.

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            Definition of aromaticity basing on the harmonic oscillator model

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              Voronoi deformation density (VDD) charges: Assessment of the Mulliken, Bader, Hirshfeld, Weinhold, and VDD methods for charge analysis.

              We present the Voronoi Deformation Density (VDD) method for computing atomic charges. The VDD method does not explicitly use the basis functions but calculates the amount of electronic density that flows to or from a certain atom due to bond formation by spatial integration of the deformation density over the atomic Voronoi cell. We compare our method to the well-known Mulliken, Hirshfeld, Bader, and Weinhold [Natural Population Analysis (NPA)] charges for a variety of biological, organic, and inorganic molecules. The Mulliken charges are (again) shown to be useless due to heavy basis set dependency, and the Bader charges (and often also the NPA charges) are not realistic, yielding too extreme values that suggest much ionic character even in the case of covalent bonds. The Hirshfeld and VDD charges, which prove to be numerically very similar, are to be recommended because they yield chemically meaningful charges. We stress the need to use spatial integration over an atomic domain to get rid of basis set dependency, and the need to integrate the deformation density in order to obtain a realistic picture of the charge rearrangement upon bonding. An asset of the VDD charges is the transparency of the approach owing to the simple geometric partitioning of space. The deformation density based charges prove to conform to chemical experience. Copyright 2003 Wiley Periodicals, Inc.
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                Author and article information

                Journal
                PPCPFQ
                Physical Chemistry Chemical Physics
                Phys. Chem. Chem. Phys.
                Royal Society of Chemistry (RSC)
                1463-9076
                1463-9084
                2018
                2018
                : 20
                : 4
                : 2787-2796
                Affiliations
                [1 ]Kimika Fakultatea
                [2 ]Euskal Herriko Unibertsitatea (UPV/EHU)
                [3 ]and Donostia International Physics Center (DIPC)
                [4 ]P.K. 1072
                [5 ]20080 Donostia
                [6 ]Eenheid Algemene Chemie (ALGC). Vrije Universiteit Brussel (VUB)
                [7 ]Pleinlaan 2
                [8 ]1050 Brussels
                [9 ]Belgium
                [10 ]Sorbonne Universités, UPMC Univ. Paris
                [11 ]UMR 7616 Laboratoire de Chimie Théorique
                [12 ]CNRS
                [13 ]UMR 7616
                [14 ]Paris
                Article
                10.1039/C7CP07581B
                29323373
                b1fd7d44-146c-4752-b5bb-c26dd56a38ad
                © 2018

                http://rsc.li/journals-terms-of-use

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