无源微型混合器设计中的数值问题及CFD性能分析

M. Amritkar, A. Patil, S. Barve, S. Gosavi
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引用次数: 0

摘要

在微流体混合装置中,平流主导流体的流动和输运过程对设计相关模拟的数值误差提出了值得注意的挑战。本文采用带衰减常数的非定常流场模型对无源微型混合器进行了数值误差测试。模拟使用OpenFOAM(开源现场操作和操作)进行,这是一种基于有限体积的开源软件。三种类型的水动力边界条件代表表面工程装置壁(水动力补丁)进行了研究作为设计试验案例。本文主要从数值误差的角度模拟了这些条件对浓度分布的影响。我们表明,该模型可以在一定程度上进行解析处理,以建立一个特定的特征,在模拟浓度分布是一个数值伪影。通过改变离散化方程的求解方法或对网格进行粗化,可以对该误差进行修正。这一过程对所施加的流体动力边界条件的类型也很敏感。我们进行的广义网格收敛测试证明了这些微流体模拟结果的可靠性,尽管它们显示了数值伪像。本文将这种异常现象解释为无源微混合器微流动偏微分方程(PDE)模型中差分方程求解方法、网格参数和边界条件之间的强烈相互作用。因此,我们的研究表明,网格独立性测试,而不是仅仅基于单元变量和网格参数,也应该告知PDE边界条件和差分方程求解方法。关键词:微流体,微混合器,PDE, CFD, OpenFOAM
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Numerical issues in design of passive micro-mixers and its performance analysis using CFD
Advection dominant fluid flows and transport processes in microfluidic mixing devices pose noteworthy challenges in design related simulations as regards numerical errors. In the present work, an unsteady flow model with decay constant was utilized for testing passive micro-mixer simulations for numerical error. The simulations were performed using OpenFOAM (Open-source Field Operation And Manipulation), a finite volume based open source software. Three types of hydrodynamic boundary conditions representing surface engineered device walls (hydro-active patches) were investigated as design test cases. Our study focuses upon simulated effect of these conditions on concentration profiles from the point of view of numerical error. We show that the model can be analytically treated in part to establish a particular feature in the simulated concentration profiles is a numerical artefact. Further, it is shown that this error is rectified either by changing the method of solving discretized equation or by coarsening the mesh. This process is also sensitive to the type of hydrodynamic boundary conditions imposed. A generalized grid convergence test we carried out attests to the reliability of these micro-fluidics simulation results, despite the fact that they display numerical artefacts. The paper addresses this anomaly to a strong interplay between difference equation solving methods, mesh parameters and boundary conditions in the partial differential equation (PDE) model for micro-flows in passive micro-mixers. Our investigation thus suggests that grid independence tests, instead of being based only upon cell variables and mesh parameters, should also be informed by PDE boundary conditions and difference equation solving methods. Keywords— Micro-fluidics , micro-mixer, PDE, CFD, OpenFOAM
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