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EXPERIMENTAL ANALYSIS OF LAGRANGIAN COHERENT STRUCTURES AND CHAOTIC MIXING IN RAYLEIGH-BENARD CONVECTION

机译:拉格朗日相干结构与瑞利邦对流混沌混合的实验分析

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It is known that some fluid particles may be transported chaotically in Lagrangian description although the velocity field seems to be stable in Eulerian description. A typical example can be found in the system of two-dimensional Rayleigh-Benard convection with perturbed velocity fields, which has been investigated as a low dimensional mechanical model of fluid phenomena associated with natural convection in order to clarify the mechanism of fluid transport (see, for instance, [2]). In this study, we make an experimental study on the global structures of chaotic mixing appeared in the two-dimensional perturbed Rayleigh-Benard convection by analyzing Lagrangian coherent structures (LCSs), which correspond to the invariant manifolds of time-dependent mechanical systems. We develop an apparatus to measure the velocity field by Particle Image Velocimetry (PIV) and then show the LCSs which can be numerically detected from the experimental data by computing Finite-time Lyapunov exponent (FTLE) fields. Finally, we show the global structures of chaotic mixing appeared in the perturbed Rayleigh-Benard convection as well as the steady convection by experiments. In particular, we clarify how the LCSs are entangled with each other around the cell boundaries to carry out chaotic Lagrangian transports.
机译:众所周知,一些流体颗粒可以在拉格朗日的描述中杂乱地传送,尽管速度场在欧拉人的描述中似乎是稳定的。典型的例子可以在具有扰动速度场的二维瑞利奔场对流系统中找到,该速度场已经被研究为与自然对流相关的流体现象的低维机械模型,以澄清流体运输机制(见,例如,[2])。在这项研究中,我们通过分析拉格朗日相干结构(LCS),对二维扰动瑞利阁下对流中出现的混沌混合结构的实验研究。该对应的拉格朗日相干结构(LCSS)对应于时间依赖性机械系统的不变歧管。我们开发一种装置来通过粒子图像VEMIFETRY(PIV)测量速度场,然后显示通过计算有限时间Lyapunov指数(FTLE)字段,可以从实验数据进行数字地检测到LCS。最后,我们展示了扰乱混合的全球结构出现在恐惧瑞利·贝纳特对流中以及通过实验的稳定对流。特别是,我们阐明了LCSS如何在细胞边界周围互相缠绕,以执行混沌拉格朗日运输。

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