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氦团簇中钾阳离子的溶剂化:密度泛函理论与对力方法的比较。

Solvation of potassium cation in helium clusters: Density functional theory versus pairwise method.

机构信息

Quantum and Statistical Physics Laboratory, Faculty of Sciences, University of Monastir, Monastir, Tunisia.

Quantum and Statistical Physics Laboratory, Faculty of Sciences, University of Monastir, Monastir, Tunisia.

出版信息

J Mol Graph Model. 2021 Jul;106:107912. doi: 10.1016/j.jmgm.2021.107912. Epub 2021 Mar 30.

Abstract

Microsolvation of a cation in helium quantum solvent is an attractive phenomenon leading generally to the formation of a strongly packed structure known as 'Snowball' feature. Here, the lowest energy structures and the relative stability of the solvated potassium cation K in helium clusters KHe up to the size n = 20 are investigated employing Density Functional Theory (DFT) and pairwise methods. The DFT calculations showed that M05-2X/6-311++G (3df, 2p) level of theory can reproduce properly the experimental data of KHe diatomic potential, whereas, in the pairwise method, the Basin-Hopping Monte Carlo (BHMC) algorithm was applied for the global optimization. The remarkable differences in the lowest energy structures computed in the frame of both methods are shown for KHe and KHe clusters. The BHMC optimization converged to an icosahedral geometry for n = 12, corresponding to the highest value of the binding energy per atom. For both methods, we have concluded that the first solvation shell is completed at the size n = 15, despite the maximum packing structure obtained at n = 17. Finally, the stability of the potassium doped helium cluster is discussed based on the Density Of States (DOS) curves.

摘要

氦量子溶剂中阳离子的微溶剂化是一种吸引人的现象,通常会导致形成一种称为“雪球”特征的强堆积结构。在这里,使用密度泛函理论(DFT)和对方法研究了氦原子簇 KHe 中阳离子 K 的最低能量结构和相对稳定性,直到大小 n = 20。DFT 计算表明,M05-2X/6-311++G(3df,2p)理论水平可以正确地再现 KHe 双原子势能的实验数据,而在对方法中,应用 Basin-Hopping 蒙特卡罗(BHMC)算法进行全局优化。对于 KHe 和 KHe 簇,在这两种方法的框架中计算出的最低能量结构的显著差异。BHMC 优化收敛到 n = 12 的二十面体几何形状,对应于每个原子的结合能的最高值。对于这两种方法,我们得出结论,尽管在 n = 17 时获得了最大的堆积结构,但第一个溶剂化壳在 n = 15 时完成。最后,基于态密度(DOS)曲线讨论了钾掺杂氦团簇的稳定性。

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