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Mathematical modelling for equilibrium configurations of concentric gold nanoparticles

机译:同心金纳米颗粒平衡构型的数学建模

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Nanotechnology is a promising research area, and it is believed that the unique properties of molecules at the nano-scale will benefit mankind especially in the medical exploration. Here we utilize an applied mathematical modelling to investigate spherical and cylindrical concentric structures of gold nanoparticles, with the aim of maximising the free space for which to improve amount of drug or gene to bind on the nanoparticle surfaces and deliver to the target cells. The energy between two gold molecules is modelled by the 6–12 Lennard-Jones potential function, and the total potential between two layers for such particles is calculated using the continuous approximation. On minimising the energy function, the radii for five layers for the concentric sphere and likewise for the cylinder are presented. Further, the equilibrium spacing between any two layers is predicted to lie in the range 2.94–2.96 Å, for both concentric structures. There are at present no experimental or simulation results for comparison with the theoretical equilibrium configurations for concentric gold nanoparticles predicted by this study.
机译:纳米技术是一个有前途的研究领域,人们相信,纳米级分子的独特性质将使人类受益,尤其是在医学探索中。在这里,我们利用一种应用的数学模型来研究金纳米颗粒的球形和圆柱形同心结构,目的是最大程度地增加自由空间,以改善结合在纳米颗粒表面并递送至靶细胞的药物或基因的量。用6-12 Lennard-Jones势函数对两个金分子之间的能量进行建模,并使用连续逼近法计算出此类粒子在两层之间的总势。在最小化能量函数的情况下,给出了同心球体以及圆柱体的五层半径。此外,对于两个同心结构,任意两层之间的平衡间距预计在2.94-2.96Å范围内。目前尚无实验或模拟结果可与本研究预测的同心金纳米颗粒的理论平衡构型进行比较。

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