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Anomalous scaling of low-order structure functions of turbulent velocity

机译:湍流低阶结构函数的反常标度

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It is now believed that the scaling exponents of moments of velocity increments are anomalous, or that the departures from Kolmogorov's (1941) self-similar scaling increase nonlinearly with the increasing order of the moment. This appears to be true whether one considers velocity increments themselves or their absolute values. However, moments of order lower than 2 of the absolute values of velocity increments have not been investigated thoroughly for anomaly. Here, we discuss the importance of the scaling of non-integer moments of order between +2 and -1, and obtain them from direct numerical simulations at moderate Taylor microscale Reynolds numbers R-lambda <= 450, and experimental data at high Reynolds numbers (R-lambda <= 10000). The relative difference between the measured exponents and Kolmogorov's prediction increases as the moment order decreases towards -1, thus showing that the anomaly is manifested in low-order moments as well.
机译:现在认为,速度增量​​矩的比例指数是反常的,或者与Kolmogorov(1941)自相似比例的偏差随矩量的增加而非线性地增加。无论是考虑速度增量本身还是绝对值,这都是事实。但是,低于速度增量绝对值2的阶矩尚未针对异常进行彻底研究。在这里,我们讨论了定标非整数矩在+2和-1之间缩放的重要性,并从中等泰勒微尺度雷诺数R-lambda <= 450的直接数值模拟以及高雷诺数的实验数据中获得它们。 (R-lambda <= 10000)。测得的指数和Kolmogorov的预测之间的相对差随着矩阶向-1减小而增加,从而表明异常也表现在低阶矩上。

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