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SELF-SIMILARITY OF BALLISTICALLY SEPARATING MOTIONS IN TURBULENT RELATIVE DISPERSION

机译:湍流相对分散中的球面分离运动的自相似性

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Dynamical properties of passive particle pairs are investigated in two-dimensional free convection turbulence by direct numerical simulation. In terms of the exit-time .statistics, it is confirmed that the growth of relative separations r(t) is consistent with the prediction of the Bolgiano-Obukhov scaling in the inertial range, (r2(t.)) ex. V'. Furthermore, by looking into the probability density function (PDF) of exit-time, motions of relative separations of particle pairs are classified into two types: ballistic and diffusive motions, both of which satisfy the Bolgiano-Obukhov scaling. The probability density function of exit-time of diffusively separating motions is described by Richardson's diffusion equation, and that of ballistically separating motions corresponds to the PDF of the Lagrangian velocity increment. Our results also indicate that the PDF of the Lagrangian velocity increment relates to that of the stretching rate of a relative separation in the dissipation range.
机译:通过直接数值模拟研究了二维自由对流湍流中被动粒子对的动态特性。就出口时间而言.Statistics,确认相对分离R(t)的生长与惯性范围内的Bolgiano-Obukhov缩放的预测一致(R2(T.))。 v'。此外,通过调查出口时间的概率密度函数(PDF),粒子对的相对分离的运动被分为两种类型:弹道和扩散运动,两者都满足了Bolgiano-Obukhov缩放。 Richardson的扩散方程描述了漫射分离运动的出口时间的概率密度函数,并且球体分离运动的概率密度函数对应于拉格朗日速度增量的PDF。我们的结果还表明拉格朗日速度增量的PDF涉及耗散范围内相对分离的拉伸速率的PDF。

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