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Adsorption of Monocyclic Carbon Rings on Graphene:Energetics Revealed via Continuum Modeling

机译:单环碳环在石墨烯上的吸附:通过连续体模型揭示能量学

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摘要

Gas-phase spectroscopic detection of tiny carbon clusters is a recent success story in the area of carbon cluster research. However, experimental production and isolation of these clusters are extremely difficult because of their high reactivity. One possibility to isolate the generated clusters would be to deposit them on graphene and to desorb them for subsequent use. One of the pertinent questions toward realizing this would be the energetics of the adsorption process. Therefore, in this work, the energetics for the adsorption of the monocyclic carbon rings (Cn with n = 10, 12, 14, 16, 18, 20, and 22) on a graphene sheet are investigated using the analytical approaches, developed earlier by Hill and co-workers. The adsorption process here is driven by the noncovalent interactions between the carbon rings and the graphene sheet. The analyses of the interaction energies as a function of both the vertical distance Z and the rotational angle ϕ are performed in order to determine the preferred orientations, equilibrium positions, and binding energies for the adsorption ofvarious carbon rings on graphene. We find that the preferred orientationof the rings with respect to the graphene sheet is the parallel orientation.The results from continuum, discrete–continuum, and discretemodels are in good agreement. Further, computations using densityfunctional theory and quantum mechanics/molecular mechanics approachesare performed, and comparisons of the computed energetics with thedata from the models are reported. Finally, we highlight the scopeand the limitations of the analytical models.
机译:气相色谱法检测微小的碳簇是碳簇研究领域的最新成功案例。然而,由于它们的高反应性,这些簇的实验生产和分离非常困难。隔离生成的簇的一种可能性是将它们沉积在石墨烯上并解吸它们以备后用。实现这一目标的相关问题之一将是吸附过程的能量学。因此,在这项工作中,使用较早开发的分析方法研究了单环碳环(n = 10、12、14、16、16、18、20和22的Cn在石墨烯板上的吸附能)。希尔和同事们。此处的吸附过程是由碳环和石墨烯片之间的非共价相互作用驱动的。进行了相互作用能作为垂直距离Z和旋转角both的函数的分析,以确定用于吸附碳的最佳取向,平衡位置和结合能。石墨烯上的各种碳环。我们发现首选方向相对于石墨烯片的环的平行方向是平行的。连续,离散-连续和离散的结果型号非常吻合。此外,使用密度的计算功能理论与量子力学/分子力学方法执行,并将计算出的能量与报告来自模型的数据。最后,我们强调范围以及分析模型的局限性。

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