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Approximation of the Third Two-Point Moments of the Velocity Field in Isotropic Turbulence

机译:各向同性湍流中速度场的第三两点矩的逼近

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Different methods for approximating the third two-point moments of the velocity fields entering in the von Karman-Howarth equation are compared using the known experimental results of A. Townsend and R. Stewart, together with the model form of the energy spectrum of turbulence, which makes it possible to approximate the experimentally determined second moments of the velocity field. The latter moments are used for calculating the third two-point moments following the methods proposed by various authors. The calculated results are compared with the experimental data which makes it possible to quantitatively estimate the approximation accuracy. For several models the second-order structure function is calculated from the Kolmogorov equation for the inertial interval. In this case, for the models of K. Hasselmann and Yu.M. Lytkin the power-law dependence D_(LL)(r) ~ r~(2/3) expected for the inertial interval is obtained for the structure function D_(LL) (r).
机译:使用A.Townsend和R.Stewart的已知实验结果,以及湍流能谱的模型形式,比较了近似估算在von Karman-Howarth方程中输入的速度场的第三两点矩的不同方法,这使得可以近似估计实验确定的速度场的第二矩。后面的矩用于按照各种作者提出的方法来计算第三个两点矩。将计算结果与实验数据进行比较,从而可以定量估计近似精度。对于几个模型,根据惯性区间的Kolmogorov方程计算出二阶结构函数。在这种情况下,对于K. Hasselmann和Yu.M.的模型对于结构函数D_(LL)(r),获得了惯性区间所期望的幂律依赖D_(LL)(r)〜r〜(2/3)。

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