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Part V: Dynamic evolution of the multivariate particle size distribution undergoing combined particle growth and aggregation

机译:第五部分:混合粒径增长和聚集的多元粒径分布的动态演变

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The present paper presents a study on the application of the Galerkin finite element method (FEM) for the solution of the dynamic multivariate population balance equation (PBE) in batch particulate systems undergoing aggregation as well as combined aggregation and growth. The performance of the Galerkin FEM in terms of accuracy and stability was assessed by a direct comparison of the calculated particle size distributions and/or their corresponding moments to available analytical solutions as well as by comparison to univariate numerical solutions. Numerical simulations were carried out for a variety of particle aggregation and growth mechanisms including constant. Brownian, and modified Brownian aggregation as well as constant and linear growth rate functions and for a wiDE 1range of values for the aggregation and growth rate coefficients. The simulation results revealed that the proposed Galerkin FEM produces very accurate numerical solutions but at significant computational cost.
机译:本文介绍了Galerkin有限元方法(FEM)在动态多变量总体平衡方程(PBE)在经历聚集以及聚集和增长组合的批粒系统中的应用的研究。 Galerkin FEM在准确性和稳定性方面的性能是通过将计算出的粒度分布和/或它们对应的矩与可用的分析解决方案进行直接比较以及与单变量数值解决方案进行比较来评估的。对包括常数在内的各种粒子聚集和生长机制进行了数值模拟。布朗和修正布朗集合以及常数和线性增长率函数,以及聚集和增长率系数的wiDE 1范围值。仿真结果表明,所提出的Galerkin有限元法可以产生非常精确的数值解,但计算量却很大。

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