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Three Dimensional Simulation of Rayleigh-Be´nard Convection for Rapid Microscale Polymerase Chain Reaction

机译:快速微观聚合酶链反应的瑞利人对流的三维模拟

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摘要

Rayleigh-B?nard convection has been extensively studied in literature owing to its ubiquitous nature. However, most of the studies have been confined to geometries where the aspect ratio of the cylinder was less than 1. Here we study the motion of fluid in geometries with aspect ratio greater than 1, with particular application to use of such motion to actuate biochemical reactions, such as the polymerase chain reaction. We show that it is possible to accelerate the rate of reaction by using a geometry that promotes chaotic motion versus a geometry that promotes quasi- periodic motion. We also simulate chemical kinetics using the fluid motion as a starting point and we prove that chaotic motion indeed enhances the rate of the reaction. We also provide qualitative and quantitative measures for chaotic motion in a fluid flow, which helps to distinguish between different types of fluid motion. We highlight the transitions between different types of flow that are possible with Rayleigh-B?nard convection. Finally, we compare our simulations against experimental data obtained from particle image velocimetry, laser induced fluorescence and optical microscopic visualization.
机译:由于其无处不在的性质,Rayleigh-B?在文献中已经广泛研究了对流。然而,大多数研究被限制在圆柱体的纵横比小于1的几何形状。这里,我们研究了宽高比为1的纵横比在几何形状中的运动,特别适用于使用这种运动来致动生化反应,例如聚合酶链反应。我们表明,通过使用促进混沌运动与促进准周期性运动的几何形状的几何可以加速反应速率。我们还使用流体动作模拟化学动力学作为起点,我们证明混沌运动确实增强了反应的速率。我们还提供了在流体流动中进行混沌运动的定性和定量措施,这有助于区分不同类型的流体运动。我们突出了瑞利-B的不同类型流之间的过渡。最后,我们将我们的模拟与从粒子图像速度,激光诱导的荧光和光学微观可视化获得的实验数据进行模拟。

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