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Multiscale Homogenization of Pre-treatment Rapid and Slow Filtration Processes with Experimental and Computational Validations

机译:预处理快速和慢速过滤过程的多尺度均质化,具有实验和计算验证

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In this paper, we summarize on an approach which couples the multiscale method with the homogenization theory to model the pre-treatment depth filtration process in desalination facilities. By first coupling the fluid and solute problems, we systematically derive the homogenized equations for the effective filtration process while introducing appropriate boundary conditions to account for the deposition process occurring on the spheres' boundaries. Validation of the predicted results from the homogenized model is achieved by comparing with our own experimentally-derived values from a lab-scale depth filter. Importantly, we identify a need to include a computational approach to resolve for the non-linear concentration parameter within the defined periodic cell at higher orders of reaction. The computational values can then be introduced back into the respective homogenized equations for further predictions which are to be compared with the obtained experimental values. This proposed hybrid methodology is currently in progress.
机译:在本文中,我们总结了一种将多尺度方法与均质化理论相结合的方法,以对海水淡化设施中的预处理深度过滤过程进行建模。通过首先耦合流体和溶质问题,我们系统地导出了有效过滤过程的均质方程,同时引入了适当的边界条件以说明在球体边界上发生的沉积过程。通过与我们自己的实验室规模深度过滤器的实验得出的值进行比较,可以验证均质模型的预测结果。重要的是,我们确定需要包括一种计算方法,以解决较高反应阶数的已定义周期单元内的非线性浓度参数。然后可以将计算值重新引入相应的均化方程式中,以进行进一步的预测,并将其与获得的实验值进行比较。提议的混合方法目前正在开发中。

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