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Monte Carlo simulation of coagulation in discrete particle-size distributions. Part 2. Interparticle forces and the quasi-stationary equilibrium hypothesis

机译:离散粒度分布中凝结的蒙特卡洛模拟。第2部分。粒子间力和准平稳平衡假设

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摘要

Hunt (1982) and Friedlander (1960a, b) used dimensional analysis to derive expressions for the steady-state particle-size distribution in aerosols and hydrosols. Their results were supported by the Monte Carlo simulation of a non-interacting coagulating population of suspended spherical particles developed by Pearson, Valioulis & List (1984). Here the realism of the Monte Carlo simulation is improved by accounting for the modification to the coagulation rate caused by van der Waals', electrostatic and hydrodynamic forces acting between particles. The results indicate that the major hypothesis underlying the dimensional reasoning, that is, collisions between particles of similar size are most important in determining the shape of the particle size distribution, is valid only for shear-induced coagulation. It is shown that dimensional analysis cannot, in general, be used to predict equilibrium particle-size distributions, mainly because of the strong dependence of the interparticle force on the absolute and relative size of the interacting particles.
机译:Hunt(1982)和Friedlander(1960a,b)使用维数分析得出了气溶胶和水溶胶中稳态粒径分布的表达式。皮尔森,瓦利乌里斯和李斯特(1984)提出的悬浮球状颗粒的非相互作用凝聚种群的蒙特卡罗模拟,为他们的研究结果提供了支持。在这里,通过考虑对范德华力,粒子间作用的静电力和流体动力引起的凝结速率的修正,可以改善蒙特卡洛模拟的真实性。结果表明,尺寸推理的主要假设,即相似大小的粒子之间的碰撞在确定粒度分布的形状中最重要,仅对剪切诱导的凝结有效。结果表明,尺寸分析通常不能用于预测平衡粒径的分布,这主要是因为颗粒间力对相互作用颗粒的绝对和相对尺寸的强烈依赖性。

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