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通过分子动力学模拟研究模型纳米流体中的热扩散

Thermodiffusion in model nanofluids by molecular dynamics simulations.

作者信息

Galliero G, Volz S

机构信息

Laboratoire des Fluides Complexes (UMR-5150), Université de Pau et des Pays de l'Adour, BP 1155, F-64013 PAU Cedex, France.

出版信息

J Chem Phys. 2008 Feb 14;128(6):064505. doi: 10.1063/1.2834545.

Abstract

In this work, a new algorithm is proposed to compute single particle (infinite dilution) thermodiffusion using nonequilibrium molecular dynamics simulations through the estimation of the thermophoretic force that applies on a solute particle. This scheme is shown to provide consistent results for model nanofluids in the liquid state (spherical nonmetallic nanoparticles+Lennard-Jones fluid) where it appears that thermodiffusion amplitude, as well as thermal conductivity, decreases with nanoparticle concentration. Then, by changing the nature of the nanoparticle (size, mass, and internal stiffness) and that of the solvent (quality and viscosity), various trends are exhibited. In all cases, the single particle thermodiffusion is positive, i.e., the nanoparticle tends to migrate toward the cold area. The single particle thermal diffusion coefficient is shown to be independent of the size of the nanoparticle (diameter of 0.8-4 nm), whereas it increases with the quality of the solvent and is inversely proportional to the viscosity of the fluid. In addition, this coefficient is shown to be independent of the mass of the nanoparticle and to increase with the stiffness of the nanoparticle internal bonds. Besides, for these configurations, the mass diffusion coefficient behavior appears to be consistent with a Stokes-Einstein-like law.

摘要

在这项工作中,提出了一种新算法,通过估算作用于溶质粒子上的热泳力,利用非平衡分子动力学模拟来计算单粒子(无限稀释)热扩散。对于液态模型纳米流体(球形非金属纳米颗粒+ Lennard-Jones流体),该方案显示出能提供一致的结果,在这种情况下,热扩散幅度以及热导率似乎会随着纳米颗粒浓度的增加而降低。然后,通过改变纳米颗粒的性质(尺寸、质量和内部刚度)以及溶剂的性质(质量和粘度),展现出了各种趋势。在所有情况下,单粒子热扩散都是正向的,即纳米颗粒倾向于向低温区域迁移。单粒子热扩散系数显示出与纳米颗粒的尺寸(直径为0.8 - 4纳米)无关,而随着溶剂质量的增加而增大,并且与流体的粘度成反比。此外,该系数显示出与纳米颗粒的质量无关,并随着纳米颗粒内部键的刚度增加而增大。此外,对于这些构型,质量扩散系数的行为似乎符合类似斯托克斯 - 爱因斯坦定律。

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