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Nanoparticle Brownian motion and hydrodynamic interactions in the presence of flow fields

机译:流场存在下的纳米粒子布朗运动和水动力相互作用

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摘要

We consider the Brownian motion of a nanoparticle in an incompressible Newtonian fluid medium (quiescent or fully developed Poiseuille flow) with the fluctuating hydrodynamics approach. The formalism considers situations where both the Brownian motion and the hydrodynamic interactions are important. The flow results have been modified to account for compressibility effects. Different nanoparticle sizes and nearly neutrally buoyant particle densities are also considered. Tracked particles are initially located at various distances from the bounding wall to delineate wall effects. The results for thermal equilibrium are validated by comparing the predictions for the temperatures of the particle with those obtained from the equipartition theorem. The nature of the hydrodynamic interactions is verified by comparing the velocity autocorrelation functions and mean square displacements with analytical and experimental results where available. The equipartition theorem for a Brownian particle in Poiseuille flow is verified for a range of low Reynolds numbers. Numerical predictions of wall interactions with the particle in terms of particle diffusivities are consistent with results, where available.
机译:我们采用波动流体力学方法考虑了不可压缩牛顿流体介质(静态或完全发展的泊瓦伊流)中纳米粒子的布朗运动。形式主义考虑了布朗运动和流体动力相互作用都很重要的情况。修改了流动结果以解决可压缩性影响。还考虑了不同的纳米粒子尺寸和几乎中性的浮力粒子密度。跟踪的粒子最初位于距边界墙各种距离的位置,以描绘墙效果。通过将粒子温度的预测与从均分定理获得的预测进行比较,可以验证热平衡的结果。通过将速度自相关函数和均方位移与可用的分析和实验结果进行比较,来验证流体动力相互作用的性质。针对一系列低雷诺数,验证了Poiseuille流中布朗粒子的等分定理。在可用的情况下,根据颗粒扩散性进行的壁与颗粒相互作用的数值预测与结果一致。

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