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首页> 外文期刊>Langmuir: The ACS Journal of Surfaces and Colloids >Coagulation-Agglomeration of Fractal-like Particles: Structure and Self-Preserving Size Distribution
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Coagulation-Agglomeration of Fractal-like Particles: Structure and Self-Preserving Size Distribution

机译:分形颗粒的凝聚-团聚:结构和自保存尺寸分布

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Agglomeration occurs in environmental and industrial processes, especially at low temperatures where particle sintering or coalescence is rather slow. Here, the growth and structure of particles undergoing agglomeration (coagulation in the absence of coalescence, condensation, or surface growth) are investigated from the free molecular to the continuum regime by discrete element modeling (DEM). Particles coagulating in the free molecular regime follow ballistic trajectories described by an event-driven method, whereas in the near-continuum (gas-slip) and continuum regimes, Langevin dynamics describe their diffusive motion. Agglomerates containing about 10-30 primary particles, on the average, attain their asymptotic fractal dimension, Df, of 1.91 or 1.78 by ballistic or diffusion-limited cluster-cluster agglomeration, corresponding to coagulation in the free molecular or continuum regimes, respectively. A correlation is proposed for the asymptotic evolution of agglomerate Df as a function of the average number of constituent primary particles, (n) over bar (p). Agglomerates exhibit considerably broader self-preserving size distribution (SPSD) by coagulation than spherical particles: the number-based geometric standard deviations of the SPSD agglomerate radius of gyration in the free molecular and continuum regimes are 2.27 and 1.95, respectively, compared to similar to 1.45 for spheres. In the transition regime, agglomerates exhibit a quasi-SPSD whose geometric standard deviation passes through a minimum at Knudsen number K-n approximate to 0.2. In contrast, the asymptotic Df shifts linearly from 1.91 in the free molecular regime to 1.78 in the continuum regime. Population balance models using the radius of gyration as collision radius underestimate (up to about 80%) the small tail of the SPSD and slightly overpredict the overall agglomerate coagulation rate, as they do not account for cluster interpenetration during coagulation. In the continuum regime, when a recently developed agglomeration rate is used in population balance equations, the resulting SPSD is in excellent agreement with that obtained by DEM.
机译:团聚发生在环境和工业过程中,特别是在低温下,在该温度下颗粒烧结或聚结相当缓慢。在这里,通过离散元素建模(DEM)从自由分子到连续谱研究了发生团聚(在没有聚结,缩合或表面生长的情况下发生凝结)的粒子的生长和结构。在自由分子状态下凝结的粒子遵循事件驱动方法描述的弹道,而在近连续状态(滑移)和连续状态下,兰格文动力学描述了它们的扩散运动。平均而言,含有约10至30个初级粒子的团聚体,通过弹道或扩散受限的团簇聚结,分别达到自由分子或连续态下的凝结,其渐近分形维数Df为1.91或1.78。对于团聚体Df的渐进演化,提出了一种相关性,它是构成的一次粒子的平均数量(n)在条形(p)上的函数。通过凝聚,团聚体表现出比球形颗粒更宽的自保存尺寸分布(SPSD):在自由分子和连续体体系中,SPSD团聚体回转半径的基于数字的几何标准差分别为2.27和1.95,与球面为1.45。在过渡状态下,附聚物表现出准SPSD,其几何标准偏差在Knudsen数K-n接近0.2时通过最小值。相反,渐进Df从自由分子形式的1.91线性变化到连续光谱形式的1.78。使用回转半径作为碰撞半径的种群平衡模型低估了(最多约80%)SPSD的小尾巴,并略微预测了整体凝结物的凝结速率,因为它们没有考虑凝结过程中的簇相互渗透。在连续体体制中,当在人口平衡方程中使用最近发展的集聚率时,所得的SPSD与DEM获得的SPSD非常一致。

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