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Chaotic mixing inside a droplet advecting in a serpentine microgeometry is universal or not?

机译:混沌混合在蛇形微曲线测量液中前进的液滴是普遍的或不是普遍的?

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Droplet-based microfluidic systems have been used for various applications in chemical and biological community including fast kinetic measurements, synthesis of nanoparticles, protein crystallization, single cell level gene expression, DNA amplification and others [1-3]. Achieving fast mixing is a crucial step for all of these microfluidic applications. It has been reported in the literature that introducing chaotic advection through a serpentine geometry enhances the mixing otherwise controlled by inherent molecular diffusion [4,5]. However, qualitative and quantitative description of this mixing inside micro-droplets is still debatable. This leads to two key questions: Specifically, if this mixing can be seen as bakers transformation and if there exists a universal scaling of the mixing time.
机译:基于液滴的微流体系统已被用于化学和生物群体中的各种应用,包括快速动力学测量,纳米颗粒的合成,蛋白质结晶,单细胞水平基因表达,DNA扩增和其他[1-3]。实现快速混合是所有这些微流体应用的关键步骤。据报道,在文献中,通过蛇形几何形状引入混沌平面,增强了通过固有的分子扩散控制的混合[4,5]。然而,对微液滴内的这种混合的定性和定量描述仍然是难题的。这导致了两个关键问题:具体来说,如果这种混合可以被视为面包师转换,并且如果存在混合时间的通用缩放。

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