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Numerical analysis and implementation of finite domain complete trial functions method of moments (FCMOM) in CFD codes

机译:CFD代码中矩有限域完整试验函数法(FCMOM)的数值分析与实现

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Successful computational fluid dynamics simulations of poly-disperse flows must include modeling of particulate processes, i.e., nucleation, growth, agglomeration, and breakage. A computationally attractive way of computing the temporal and spatial changes in the particulate phase property distribution function is utilizing the population balance equation (PBE). Finite size domain complete set of trial functions method of moments (FCMOM) is a novel solution method among the "method of moment" family for population balance equation solution. This work focuses on the numerical analysis of FCMOM and its implementation in ANSYS Fluent CFD code to probe its performance in simulations of complex systems using the multiphase CFD approach. Three cases including linear particle growth, homogenous aggregation process, and inhomogeneous aggregation (coalescence) were considered. The results were validated against analytical solutions where available or verified against those obtained by the quadrature method of moments (QMOM) approach.
机译:成功的多分散流计算流体动力学模拟必须包括颗粒过程的建模,即成核,生长,团聚和破裂。计算颗粒相性质分布函数的时间和空间变化的一种有吸引力的计算方法是利用总体平衡方程(PBE)。矩量有限函数成套矩量试验函数法(FCMOM)是人口均衡方程组“矩量法”族中的一种新颖的求解方法。这项工作着重于FCMOM的数值分析及其在ANSYS Fluent CFD代码中的实现,以探讨其在使用多相CFD方法进行的复杂系统仿真中的性能。考虑了三种情况,包括线性粒子生长,均匀聚集过程和不均匀聚集(聚结)。根据可用的分析解决方案对结果进行了验证,或针对通过矩量正交方法(QMOM)方法获得的分析结果进行了验证。

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