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Analytical solution of population balance equation involving aggregation and breakage in terms of auxiliary equation method

机译:用辅助方程法解析包含聚集和破坏的人口平衡方程的解析解

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摘要

This study presents an effective analytical simulation to solve Population Balance Equation (PBE) involving particulate aggregation and breakage by making use of the appropriate solution(s) of associated complementary equation via auxiliary equation method (AEM).Travelling wave solutions of the complementary equation of a nonlinear PBE with appropriately chosen parameters is taken to be analogous to the description of the dynamic behavior of the particulate processes. For an initial proof-of-concept, a general case when the number of particles varies with respect to time is chosen. Three cases i.e. balanced aggregation and breakage and when either aggregation or breakage can dominate are selected and solved for their corresponding analytical solution. The results are then compared with the available analytical solution, based on Laplace transform obtained from standard literature. In this study, it is shown that the solution approach proposed via AEM is flexible and thereby more efficient than the analytical approach used in the literature.
机译:这项研究提供了一种有效的分析模拟,可以通过辅助方程法(AEM)利用相关的互补方程的适当解来解决涉及颗粒聚集和破坏的人口平衡方程(PBE)。具有适当选择的参数的非线性PBE类似于颗粒过程动力学行为的描述。对于初始的概念验证,通常选择粒子数量随时间变化的情况。选择了三种情况,即平衡的聚集体和破损,以及何时可以控制聚集体或破损,并针对其相应的分析解决方案进行了求解。然后将结果与基于标准文献中获得的拉普拉斯变换的可用分析解决方案进行比较。在这项研究中,表明了通过AEM提出的解决方案是灵活的,因此比文献中使用的分析方法更有效。

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