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Conceptual dynamical models for turbulence

机译:湍流的概念动力学模型

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摘要

Understanding the complexity of anisotropic turbulent processes in engineering and environmental fluid flows is a formidable challenge with practical significance because energy often flows intermittently from the smaller scales to impact the largest scales in these flows. Conceptual dynamical models for anisotropic turbulence are introduced and developed here which, despite their simplicity, capture key features of vastly more complicated turbulent systems. These conceptual models involve a large-scale mean flow and turbulent fluctuations on a variety of spatial scales with energy-conserving wave–mean-flow interactions as well as stochastic forcing of the fluctuations. Numerical experiments with a six-dimensional conceptual dynamical model confirm that these models capture key statistical features of vastly more complex anisotropic turbulent systems in a qualitative fashion. These features include chaotic statistical behavior of the mean flow with a sub-Gaussian probability distribution function (pdf) for its fluctuations whereas the turbulent fluctuations have decreasing energy and correlation times at smaller scales, with nearly Gaussian pdfs for the large-scale fluctuations and fat-tailed non-Gaussian pdfs for the smaller-scale fluctuations. This last feature is a manifestation of intermittency of the small-scale fluctuations where turbulent modes with small variance have relatively frequent extreme events which directly impact the mean flow. The dynamical models introduced here potentially provide a useful test bed for algorithms for prediction, uncertainty quantification, and data assimilation for anisotropic turbulent systems.
机译:了解工程和环境流体流动中各向异性湍流过程的复杂性是一项艰巨的挑战,具有现实意义,因为能量通常会间歇性地从较小的尺度间歇流动,从而影响这些流动中的最大尺度。此处介绍和发展了各向异性湍流的概念动力学模型,尽管模型简单,但它们捕获了极为复杂的湍流系统的关键特征。这些概念模型涉及各种空间尺度上的大规模平均流量和湍流涨落,具有节能的波均流相互作用以及对涨落的随机强迫作用。使用六维概念动力学模型进行的数值实验证实,这些模型以定性的方式捕获了极其复杂的各向异性湍流系统的关键统计特征。这些特征包括平均流量的混沌统计行为,其波动具有次高斯概率分布函数(pdf),而湍流波动的能量和相关时间在较小范围内减小,而大型波动和脂肪具有近高斯pdfs -tailed非高斯pdf,用于较小范围的波动。最后一个特征是小范围波动的间歇性的体现,其中具有小方差的湍流模式具有相对频繁的极端事件,这些事件直接影响平均流量。此处介绍的动力学模型可能为各向异性湍流系统的预测,不确定性量化和数据同化算法提供有用的测试平台。

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