Small-scale statistics in direct numerical simulation of turbulent channel flow at high-Reynolds number
Koji Morishita, Takashi Ishihara, Yukio Kaneda
Abstract
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Koji Morishita, Takashi Ishihara, Yukio Kaneda
Abstract
Open-access reader
Small-scale statistics in turbulent channel flow are studied by high resolution direct numerical simulations with the friction Reynolds number up to Re τ = 2560. The second order velocity statistics in the inertial subrange of the log-low region are found to be not far from those predicted by Kolmogorov's universal equilibrium theory, although the agreement is not perfect. The shear parameter S * decreases with the distance y + from the wall and S * ≲ 0.1 in y + > 400 for large Re τ , where S * is the ratio of the Kolmogorov time scale to the mean shear time scale. For larger Re τ , the y + -dependence of S * is closer to a simple theoretical estimate in the log-low region.
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Small-scale statistics in turbulent channel flow are studied by high resolution direct numerical simulations with the friction Reynolds number up to Re τ = 2560. The second order velocity statistics in the inertial subrange of the log-low region are found to be not far from those predicted by Kolmogorov's universal equilibrium theory, although the agreement is not perfect. The shear parameter S * decreases with the distance y + from the wall and S * ≲ 0.1 in y + > 400 for large Re τ , where S * is the ratio of the Kolmogorov time scale to the mean shear time scale. For larger Re τ , the y + -dependence of S * is closer to a simple theoretical estimate in the log-low region.
Key concepts: Reynolds number, Turbulence, Kolmogorov microscales, Direct numerical simulation, Statistical physics, Physics, Statistics, Open-channel flow