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From two-dimensional to three-dimensional turbulence through two-dimensional three-component flows

机译:从二维到三维的湍流通过   二维三分量流动

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摘要

The relevance of two-dimensional three-components (2D3C) flows goes wellbeyond their occurrence in nature, and a deeper understanding of their dynamicsmight be also helpful in order to shed further light on the dynamics of puretwo-dimenional (2D) or three-dimensional (3D) flows and vice versa. The purposeof the present paper is to make a step in this direction through a combinationof numerical and analytical work. The analytical part is mainly concerned withthe behavior of 2D3C flows in isolation and the connection between the geometryof the nonlinear interactions and the resulting energy transfer directions.Special emphasis is given to the role of helicity. We show that a generic 2D3Cflow can be described by two stream functions corresponding to the two helicalsectors of the velocity field. The projection onto one helical sector(homochiral flow) leads to a full 3D constraint and to the inviscidconservation of the total (three dimensional) enstrophy and hence to an inversecascade of the kinetic energy of the third component also. The coupling betweenseveral 2D3C flows is studied through a set of suitably designed directnumerical simulations (DNS), where we also explore the transition between 2Dand fully 3D turbulence. In particular, we find that the coupling of three 2D3Cflows on mutually orthogonal planes subject to small-scale forcing leads tostationary 3D out-of-equilibrium dynamics at the energy containing scales. Thetransition between 2D and 3D turbulence is then explored through adding apercentage of fully 3D Fourier modes in the volume.
机译:二维三分量(2D3C)流动的相关性远远超出了它们在自然界中的发生范围,更深入地了解它们的动力学也可能有助于进一步了解纯二维(2D)或三维的动力学(3D)流动,反之亦然。本文的目的是通过数值和分析工作的结合朝这个方向迈出一步。分析部分主要关注2D3C流动的孤立行为以及非线性相互作用的几何形状与所产生的能量传递方向之间的联系。特别强调了螺旋度的作用。我们表明,可以通过对应于速度场的两个螺旋扇形的两个流函数来描述通用2D3Cflow。投影到一个螺旋扇形(单向流动)会导致完整的3D约束,并导致总(三维)涡旋的不粘质守恒,因此也会导致第三个分量的动能逆级联。通过一组适当设计的直接数值模拟(DNS),研究了几个2D3C流之间的耦合,其中,我们还探索了2D和全3D湍流之间的过渡。特别是,我们发现在相互正交的平面上三个3D3C流的耦合受到小规模的强迫会导致在含能尺度上的平稳3D失衡动力学。然后,通过在体积中添加完全3D傅里叶模式的百分比,探索2D和3D湍流之间的过渡。

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