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湍流对流中流动反转的动力学与对称性

Dynamics and symmetries of flow reversals in turbulent convection.

作者信息

Chandra Mani, Verma Mahendra K

机构信息

Department of Physics, Indian Institute of Technology, Kanpur, India 208016.

出版信息

Phys Rev E Stat Nonlin Soft Matter Phys. 2011 Jun;83(6 Pt 2):067303. doi: 10.1103/PhysRevE.83.067303. Epub 2011 Jun 17.

Abstract

Based on direct numerical simulations and symmetry arguments, we show that the large-scale Fourier modes are useful tools to describe the flow structures and dynamics of flow reversals in Rayleigh-Bénard convection (RBC). We observe that during the reversals, the amplitude of one of the large-scale modes vanishes, while another mode rises sharply, very similar to the "cessation-led" reversals observed earlier in experiments and numerical simulations. We find anomalous fluctuations in the Nusselt number during the reversals. Using the structures of the RBC equations in the Fourier space, we deduce two symmetry transformations that leave the equations invariant. These symmetry transformations help us in identifying the reversing and nonreversing Fourier modes.

摘要

基于直接数值模拟和对称性论证,我们表明大规模傅里叶模式是描述瑞利 - 贝纳德对流(RBC)中流动结构和流动反转动力学的有用工具。我们观察到,在反转过程中,其中一个大规模模式的振幅消失,而另一个模式急剧上升,这与早期在实验和数值模拟中观察到的“停止主导”反转非常相似。我们发现在反转过程中努塞尔数存在异常波动。利用傅里叶空间中RBC方程的结构,我们推导了两个使方程不变的对称变换。这些对称变换有助于我们识别反转和非反转的傅里叶模式。

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