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Numerical simulation of aggregation effect on nanofluids thermal conductivity using the lattice Boltzmann method

机译:用晶格Boltzmann方法对纳米流体导热率聚集效应的数值模拟

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摘要

The standard enhancement in nanofluids thermal conductivity due to the addition of nanoparticles is well understood. Despite this, the reason behind observed anomalous increases is still controversial. Limitations in nano-scale experimental observations would make it even harder to approach into this topic. To address this issue, researchers have proposed many different macroscopic (continuum-based)/microscopic (molecular scale) numerical schemes as an alternative for experimental investigations. However, the overall thermal effect of suspended nano-scale particles cannot be observed in neither macroscopic nor microscopic scale due to collective interrelated behaviors such as nanoparticles aggregation. In this paper, a mesoscopic approach, Lattice Boltzmann method (LBM), aims to consider microscopic phenomena in a broader context (mesoscopic scale), been implemented to investigate the nanoparticles aggregation as a probable working mechanism behind the anomalous increase in nanofluids thermal conductivity. The stochastic and dynamic nature of nanoparticles aggregation is captured through generation of fractal random microstructures. The effects of size, shape and distribution regime of aggregates are studied and optimum values are calculated. The results indicate that the aggregation can anomalously enhance nanofluids effective thermal conductivity (ETC). The LBM results are found to be in great agreement with the available numerical/experimental data in the literature.
机译:由于添加纳米颗粒引起的纳米流体热导率的标准增强很好地理解。尽管如此,观察异常的原因仍然存在争议。纳米规模实验观察中的局限性将使甚至更难以接近本主题。为了解决这个问题,研究人员提出了许多不同的宏观(基于连续的)/微观(分子尺度)数值方案作为实验研究的替代方案。然而,由于诸如纳米颗粒聚集的集体相互关联的行为,既不是宏观也不会观察到悬浮的纳米级颗粒的总热效应。在本文中,已经实施了介观方法,Lattice Boltzmann方法(Lattice Boltzmann方法(Lattice Boltzmann方法(LATTICE Boltzmann方法(Latchboltzmann方法(Latchboltzmann方法)在更广泛的情况下考虑微观现象(介于介绍),以研究纳米颗粒聚集作为纳米流体导热率异常增加背后的可能的工作机制。通过产生分形随机微结构来捕获纳米颗粒聚集的随机和动态性质。研究了聚集体的尺寸,形状和分布制度的影响,并计算了最佳值。结果表明,聚集可以异常增强纳米流体有效的导热系数(ETC)。发现LBM结果与文献中的可用数值/实验数据非常一致。

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