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Dissecting the role of dispersion on the quantum topology phase diagram of monosaccharide isomers

机译:解剖分散对单糖异构体量子拓扑相图的作用

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Intermolecular and intramolecular weak interactions have been described extensively with dispersion corrections from an energetics perspective. However, insights gained from a wave function view are to a lesser extent. Using two approximate density functionals B3LYP and M06-2X, together with D3BJ, DCP, and NL dispersion corrections, we have systematically explored and established the quantum topology phase diagram (QTPD) of 58 monosaccharide isomers within the framework of quantum theory of atoms in molecules for the first time. We find that merely NL dispersion corrections have an impact on the QTPD where those dubious points are further benchmarked and ruled out by the CCSD method. In addition, we use the Poincar,-Hopf relation rather than the Euclidean geometry to quantify the dimensionality of a molecule. This quantum topological definition of geometry reveals that the most energetically stable monosaccharide C6H12O6 conformers are quantified as two-dimensional.
机译:已经广泛描述了分子分子和分子内弱相互作用,从精力充沛的角度出现了色散校正。 然而,从波函数视图中获得的见解是较小程度。 使用两个近似密度功能B3LYP和M06-2X以及D3BJ,DCP和NL色散校正,我们系统地探索并建立了在分子中原子原子理论框架内的58个单糖异构体的量子拓扑相图(QTPD) 首次。 我们发现,只有NL色散校正对QTPD产生影响,其中这些可疑点进一步基准测试并由CCSD方法排除。 此外,我们使用Poincar,-HoPF关系而不是欧几里德几何来量化分子的维度。 这种几何形状的量子拓扑定义表明,最具能量稳定的单糖C6H12O6塑造剂被定量为二维。

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