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A COMPUTATIONAL STUDY ON MIXING OF TWO-PHASE FLOW IN MICROCHANNELS

机译:微通道中两相流混合的计算研究

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摘要

The passive mixing of water and alcohol, as two fluids with different densities, is carried out computationally in three-dimensional microchannels. Four designs of microchannels are considered to investigate the efficiency of mixing for Reynolds numbers ranging between 6 and 96. In a straight-type microchan-nel, mixing is very poor. In a square-wave-type microchannel, mixing is marginally better than the straight one. Mixing in the serpentine-type and twisted-type microchannels develops considerably better than the first two microchannels, especially at higher Reynolds numbers. However, in the twisted microchannel, the mixing index is substantially larger compared to the serpentine microchannel for the Reynolds number of 35. The higher mixing index implies the occurrence of spatially chaotic flows with a higher degree of chaos compared to the case of the serpentine microchannel. The results are compared quantitatively and qualitatively in Eulerian and Lagrangian frameworks and a correlation between Lagrangian chaos and Eulerian chaos is concluded.
机译:水和酒精作为两种密度不同的液体的被动混合是在三维微通道中通过计算进行的。考虑了四种设计的微通道来研究雷诺数在6到96之间的混合效率。在直型微通道中,混合非常差。在方波型微通道中,混合比纯直通道略好。蛇形和扭曲型微通道的混合比前两个微通道的混合性能要好得多,尤其是在雷诺数更高的情况下。但是,在扭曲的微通道中,对于雷诺数为35的情况,与蛇形微通道相比,混合指数要大得多。与蛇形微通道的情况相比,较高的混合指数意味着出现了具有较高混沌度的空间混沌流。在欧拉和拉格朗日框架中对结果进行定量和定性比较,得出拉格朗日混沌与欧拉混沌之间的相关性。

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